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Institut für Landtechnik<br />

der Rheinischen Friedrich-Wilhelms-Universität Bonn<br />

<strong>Development</strong> <strong>of</strong> a <strong>novel</strong> <strong>mechatronic</strong> <strong>system</strong> <strong>for</strong><br />

<strong>mechanical</strong> <strong>weed</strong> control <strong>of</strong> the intra-row area in row<br />

crops based on detection <strong>of</strong> single plants and adequate<br />

controlling <strong>of</strong> the hoeing tool in real-time<br />

Inaugural-Dissertation<br />

Zur<br />

Erlangung des akademischen Grades<br />

Doktor der Ingenieurwissenschaften<br />

der<br />

Hohen Landwirtschaftlichen Fakultät<br />

der Rheinischen Friedrich-Wilhelms-Universität<br />

zu Bonn<br />

vorgelegt im November 2007<br />

von<br />

Dipl.-Ing. Maschinenbau M.Sc Zoltan Gobor<br />

aus Apatin (Serbien)


Referent: Pr<strong>of</strong>. Dr.-Ing. P. Schulze Lammers<br />

Korreferent: Pr<strong>of</strong>. Dr.-Ing. habil. Jan-Welm Biermann<br />

Koreferent: Pr<strong>of</strong>. Dr. Milan Martinov<br />

Tag der mündlichen Prüfung: 17.12.2007<br />

© im Selbstverlag<br />

Bezugsquelle: Institut für Landtechnik<br />

Rheinsche Fridrich-Wilhelms-Universität<br />

Nussallee 5<br />

531115 Bonn<br />

Alle Rechte, auch die der Übersetzung und des Nachdruckes sowie jede Art der<br />

photomechanischen Wiedergabe, auch auszugsweise, bleibt vorbehalten.


<strong>Development</strong> <strong>of</strong> a <strong>novel</strong> <strong>mechatronic</strong> <strong>system</strong> <strong>for</strong><br />

<strong>mechanical</strong> <strong>weed</strong> control <strong>of</strong> the intra-row area in row<br />

crops based on detection <strong>of</strong> single plants and adequate<br />

controlling <strong>of</strong> the hoeing tool in real-time<br />

Abstract<br />

As a component <strong>of</strong> successful non-chemical <strong>weed</strong> control intra-row <strong>weed</strong>ing shall be<br />

considered as a final <strong>weed</strong> elimination procedure and not as a primary method.<br />

Conventional methods <strong>for</strong> inter-row <strong>weed</strong> control can handle with approximately 80% <strong>of</strong><br />

the field area in row planted crops and vegetables. However, the <strong>weed</strong>s occur in the<br />

remaining area between (intra-row) and around the plants (close-to-crop) have a much<br />

bigger impact on the development and yield <strong>of</strong> the plants.<br />

Online detection <strong>of</strong> the single plant position and the plant/<strong>weed</strong> distinction are the<br />

bottlenecks <strong>of</strong> intra-row <strong>weed</strong>ing but concerning the expeditious research and<br />

development in this field it is to expect that appropriate <strong>system</strong>s would be available on<br />

the market in near future. In the meantime, construction and adjustment possibilities <strong>of</strong><br />

implements considering the role <strong>of</strong> soil properties and mechanics need to be optimised<br />

toward universal intra-row <strong>weed</strong>ing tools, which can be used in different plant spacing<br />

<strong>system</strong>s, different plant intra-row distances and growth stages.<br />

A virtual prototype <strong>of</strong> a <strong>system</strong> <strong>for</strong> intra-row <strong>weed</strong>ing imitating the manual hoeing<br />

motions under the soil surface was designed. The hoeing tool consists <strong>of</strong> an arm holder<br />

and three or more integrated arms rotating around the horizontal axis above the crop<br />

row. Tests and simulations <strong>of</strong> the hoeing trajectories carried out with the virtual<br />

prototype have increasingly facilitated the design process and significantly shortened<br />

the path from the idea to the prototype. The physical prototype was realised using a<br />

servo motor with direct s<strong>of</strong>tware control providing rotational speed adjustment<br />

according to the <strong>for</strong>ward speed <strong>of</strong> the carrier, intra-row distance between plants and<br />

the observed position <strong>of</strong> the arms.<br />

A simplified methodology and <strong>system</strong> <strong>for</strong> plant position detection based on the spectral<br />

characteristics <strong>of</strong> crop plants combined with the context in<strong>for</strong>mation <strong>of</strong> the planting<br />

pattern was developed and tested. The experimental results showed that the<br />

combination <strong>of</strong> the RGB sensor <strong>for</strong> determination <strong>of</strong> the spectral characteristics and<br />

area covering laser sensor <strong>for</strong> determination <strong>of</strong> height and reflectance can be used <strong>for</strong><br />

accurate detection <strong>of</strong> the plant centre position independently from illumination<br />

conditions. The maximum deviation <strong>of</strong> the estimated centre positions from the plant


Abstract<br />

real centre positions, in experiments conducted with RGB sensor, was 31 mm whereby<br />

50% <strong>of</strong> the samples were inside the interval 0 to 5 mm and 90% <strong>of</strong> the samples were<br />

inside the interval 0 to 16.9 mm. The maximum deviation <strong>of</strong> the estimated centre<br />

positions from the plant real centre positions, in experiments conducted with laser<br />

sensor, was 25 mm whereby 50% <strong>of</strong> the samples were inside the interval 0 to 3 mm<br />

and 90% <strong>of</strong> the samples were inside the interval 0 to 6.9 mm.<br />

The servo <strong>system</strong> built in the physical prototype was operated in a mode with direct<br />

s<strong>of</strong>tware control providing rotational speed adjustment according to the <strong>for</strong>ward speed<br />

<strong>of</strong> the carrier, intra-row distance between successive crop plants and the observed<br />

angular position <strong>of</strong> the arms. The controlling algorithm and s<strong>of</strong>tware solution were<br />

developed in the Labview® environment. The main task <strong>of</strong> the controlling s<strong>of</strong>tware was<br />

permanent calculation, checking and change <strong>of</strong> the recent rotational speed <strong>of</strong> the<br />

hoeing tool in real time. The s<strong>of</strong>tware solution used an extended version <strong>of</strong> the<br />

s<strong>of</strong>tware previously developed <strong>for</strong> detection <strong>of</strong> the plants’ centre position.<br />

Tests have proved that depending on the angular adjustment <strong>of</strong> the arms carrying the<br />

duckfoot knives an uncultivated area big enough to avoid damaging <strong>of</strong> the plants can<br />

be left around the plants during the intra-row <strong>weed</strong>ing with the developed <strong>system</strong>.<br />

The <strong>system</strong> is able to autonomously adapt the rotational speed <strong>of</strong> the hoeing tool in<br />

case <strong>of</strong> non-intensive <strong>for</strong>ward speed change. After rapid <strong>for</strong>ward speed change,<br />

several plants can be damaged while the <strong>system</strong> stabilises its work, but stable state<br />

can be reached immediately after the stabilisation period.<br />

The presented concept <strong>of</strong> the intra-row hoeing <strong>system</strong> can fulfil the requirements; it has<br />

sufficient degrees <strong>of</strong> freedom to allow full adaptation to different crop and vegetable<br />

species, different plant intra-row distances and plant growth stages. In combination<br />

with an inter-row hoe or installed on an autonomous vehicle, the developed robotic<br />

<strong>system</strong> could be a solution <strong>for</strong> accurate and rapid <strong>mechanical</strong> <strong>weed</strong> control.


Kurzfassung<br />

Entwicklung eines neuartigen mechatronischen Systems<br />

für die mechanische Unkrautbekämpfung in der Reihe<br />

basierend auf der Erkennung von Einzelpflanzen und<br />

adäquaten Regelung der Hackwerkzeuge in Echtzeit<br />

Als ein Bestandteil einer erfolgreichen nicht chemischen Unkrautbekämpfung soll die<br />

Unkrautbekämpfung in der Reihe das Verfahren vervollständigen und nicht als eine<br />

primäre Methode angesehen werden. Die konventionelle Maschinenhacke zwischen<br />

den Reihen deckt ca. 80 % der Fläche in Reihenfrüchten ab. Unkräuter treten jedoch in<br />

der Reihe zwischen den Pflanzen (intra-row) und nahe bei den Pflanzen auf (close-to-<br />

crop) und haben dort einen größeren Einfluss auf die Entwicklung der Nutzpflanzen.<br />

Die Online Erkennung der Position einzelner Pflanzen und die Unterscheidung<br />

Nutzpflanze-Unkraut sind die Hauptprobleme einer mechanischen Unkrautbekämpfung<br />

in der Reihe. Auf Grund der umfangreichen Forschungs- und Entwicklungsaktivitäten in<br />

diesem Bereich wird jedoch erwartet, dass solche Systeme in naher Zukunft verfügbar<br />

sein werden. In der Zwischenzeit kann die Weiterentwicklung von universellen<br />

Hackgeräten für den Bereich in der Reihe, die für unterschiedliche Pflanzenabstände<br />

und Entwicklungsstadien eingesetzt werden können, stattfinden.<br />

Es wurde ein virtueller Prototyp für die Unkrautbekämpfung in der Reihe entwickelt, der<br />

die Bewegung der manuellen Hacke im Boden imitiert. Das Hackwerkzeug besteht aus<br />

einem Armträger und drei oder mehr daran befestigten Armen, die um die horizontale<br />

Achse, die sich oberhalb der Pflanzenreihe befindet, rotieren. Tests und Simulationen<br />

der Bewegungsbahnen der Hackwerkzeuge, die mit dem virtuellen Prototyp<br />

durchgeführt wurden, haben den Entwicklungsprozess zunehmend verbessert und den<br />

Entwicklungsweg von der Idee zum Prototyp erheblich beschleunigt. Ein physikalischer<br />

Prototyp wurde mit einem Servomotor, der über die Betriebss<strong>of</strong>tware die Drehzahl in<br />

Abhängigkeit von der Vorfahrtsgeschwindigkeit, dem Pflanzenabstand in der Reihe und<br />

der Winkelposition der Hackarme regelt, realisiert.<br />

Zusätzlich wurde eine Methode und ein System zur Erkennung der Position der<br />

Nutzpflanzen basierend auf deren spektralen Eigenschaften, kombiniert mit der<br />

In<strong>for</strong>mation über die Geometrie der Saatgutablage entwickelt und getestet. Die<br />

experimentellen Ergebnisse zeigen, dass die Kombination eines RGB Sensors für<br />

Ermittlung den spektralen Eigenschaften Laser Sensor für Ermittlung der<br />

Pflanzenhöhe, für eine präzise Erkennung der Mittelpunktsposition der Nutzpflanzen


Kurzfassung<br />

verwendet werden kann und unabhängig von den Lichtverhältnissen arbeitet. In den<br />

Versuchen betrug die maximale Abweichung des geschätzten Pflanzenmittelpunktes<br />

von dem gemessenen Mittelpunkt, ermittelt von dem RGB Sensor, 31 mm, wobei 50 %<br />

der Werte in einem Intervall von 0 bis 5 mm und 90 % der Werte in einem Intervall von<br />

0 bis 16,9 mm lagen. Für den Laserabstandssensor lag die maximale Abweichung der<br />

geschätzten von den gemessenen Werten bei 25 mm, wobei in einem Intervall von 0<br />

bis 3 mm 50 % der Werte und 90 % der Werte in einem Intervall von 0 bis 6, 9 mm<br />

lagen.<br />

Der Servomotor, der in dem Prototyp eingebaut war, wurde in einer Betriebsweise mit<br />

direkter S<strong>of</strong>twareregelung betrieben, die die Anpassung der Drehgeschwindigkeit<br />

entsprechend der Vorfahrtsgeschwindigkeit, dem Abstand der Pflanzen in der Reihe<br />

und der aktuellen Position der Hackarme vornimmt. Der Regelalgorithmus und die<br />

S<strong>of</strong>tware wurden mit Labview® erstellt. Die Hauptaufgabe des Regelalgorithmus ist die<br />

permanente Berechnung und Prüfung sowie Änderung der aktuellen<br />

Drehgeschwindigkeit des Hackorgans in Echtzeit. Die S<strong>of</strong>tware basiert auf einer<br />

Erweiterung der S<strong>of</strong>tware, die vorher für die Pflanzenerkennung benutzt wurde.<br />

Tests haben bestätigt, dass abhängig von Winkeleinstellung der Hackarme ein<br />

ausreichend unbearbeiteter Bereich um die Nutzpflanzen während des Hackvorganges<br />

in der Reihe belassen wird, um die Schädigung von Wurzeln durch das Hack<strong>system</strong> zu<br />

vermeiden.<br />

Das System ist in der Lage selbständig die Drehgeschwindigkeit des Hackwerkzeuges<br />

für den Fall nicht abrupter Geschwindigkeitsänderungen anzupassen. Nach einer<br />

schnellen Geschwindigkeitsänderung können einige Nutzpflanzen beschädigt werden<br />

bis das System wieder stabil arbeitet. Ein stabiler Zustand kann unmittelbar nach der<br />

Stabilisierungsperiode erreicht werden.<br />

Das dargestellte Konzept einer INTRA-Reihenhacke kann die gestellten An<strong>for</strong>derungen<br />

erfüllen, es verfügt über ausreichend Freiheitsgrade, um die volle Anpassung an<br />

verschiedene Pflanzenarten, verschiedene Pflanzenabstände in der Reihe und<br />

Entwicklungsstadien der Nutzpflanzen zu erreichen.


Acknowledgements<br />

Acknowledgements<br />

Many people contributed, directly or indirectly, in shaping up my academic career and<br />

make it possible to complete this thesis. Here is a small tribute to all <strong>of</strong> them.<br />

First <strong>of</strong> all I would like to express my gratitude to Pr<strong>of</strong>. Dr.-Ing. Peter Schulze Lammers<br />

my academic supervisor, who gave me the opportunity to become a member <strong>of</strong> the<br />

DFG Research Training Group GK 722 and study at the University <strong>of</strong> Bonn. I would like<br />

to thank him <strong>for</strong> his help from the very beginning <strong>of</strong> my application onward, <strong>for</strong> his<br />

constant encouragement and <strong>for</strong> giving me full autonomy throughout the entire time <strong>of</strong><br />

my studies. His many helpful suggestions, detailed comments and critical reading <strong>of</strong><br />

the manuscript were crucial <strong>for</strong> completing my thesis within a timeframe <strong>of</strong> 3 years. I<br />

really appreciate the trust he had in me.<br />

I am also grateful to Pr<strong>of</strong>. Dr. Milan Martinov because our cooperation and wide<br />

ranging discussions which were not only about the scientific topics introduced me the<br />

funny side <strong>of</strong> the academic life. I am deeply indebted <strong>for</strong> his moral and all other types <strong>of</strong><br />

supports during my M. Sc studies in Novi Sad. Pr<strong>of</strong>essor Martinov was one <strong>of</strong> the main<br />

driving <strong>for</strong>ces that I started an international academic carrier. I appreciate his<br />

willingness to be on my examination committee.<br />

I also take this opportunity to express my special gratitude to Pr<strong>of</strong>. Dr. Mirjana Vojinovic<br />

– Miloradov without whose support I would never have reached this point. I owe her<br />

more than I could express here. Thanks to the academic staff <strong>of</strong> the Faculty <strong>of</strong><br />

Technical Sciences in Novi Sad <strong>for</strong> supporting my idea to continue my studies in<br />

Germany.<br />

I am grateful <strong>for</strong> the valuable financial help that I have received from Dr. Erich-<br />

Christian Oerke, coordinator <strong>of</strong> the DFG Research Training Group 722, from the<br />

beginning onward <strong>for</strong> development <strong>of</strong> the prototype, attending scientific conferences<br />

and German language classes. In particular, I would like to thank him <strong>for</strong> his critical<br />

reading <strong>of</strong> the manuscript and suggestions.<br />

I wish to express my sincere gratitude to Pr<strong>of</strong>. Dr.-Ing. habil. Jan-Welm Biermann, my<br />

second supervisor, <strong>for</strong> allowing his precious time to read the manuscript.<br />

I would like also to express my appreciation to Dr.-Ing. Lutz Damerow <strong>for</strong> his<br />

stimulating support, advices and very useful discussions.


Acknowledgements<br />

My thanks and appreciation goes to Dan <strong>for</strong> his pro<strong>of</strong>reading <strong>of</strong> the work and valuable<br />

support that I received while conducting the experiments.<br />

I would like to acknowledge the financial support <strong>of</strong> this project by the German Science<br />

Foundation (DFG).<br />

I am privileged <strong>for</strong> having Oliver, Istvan, Olaf and both <strong>of</strong> my <strong>of</strong>fice mates Jiri and<br />

Peter, my colleges, who have provided great company during last three years. Thanks<br />

to Simone and Daniel <strong>for</strong> the grill parties and being great volleyball partners. Manny<br />

thanks to Miss Frauke Beeken <strong>for</strong> assisting me to understand and exceed the<br />

administrative and German language difficulties.<br />

Thanks to the staff <strong>of</strong> the workshop: Mr Dreesen <strong>for</strong> helping me during the<br />

development <strong>of</strong> the electronics, Mr Berg <strong>for</strong> the discussions and introduction <strong>of</strong> the<br />

historical development <strong>of</strong> the sugar beet cultivating <strong>system</strong>s, useful contributions <strong>of</strong> Mr<br />

Berchtold and Mr Petriwski at various times during the development <strong>of</strong> the physical<br />

prototype and Mr Dürkop providing technical support during the field experiments.<br />

Special thanks to my uncles Georg and Ladislav Lampert and their families <strong>for</strong><br />

continuous taking care <strong>of</strong> me, to not suffer in any shortages and let me feel that I am<br />

not far away from my family.<br />

Thanks to Mr. Karl-Martin Schmidt-Reindl who hosted me during my first month <strong>of</strong><br />

staying in Bonn.<br />

I wish to thank my parents, Katalin and Josip Gobor, <strong>for</strong> their continuous moral support<br />

and encouragement in all my pr<strong>of</strong>essional endeavours. Finally, I wish to express my<br />

gratitude and thanks to my wonderful wife Sara that she postponed her career and<br />

provided love, understanding and patience while I ‘played in the lab with the <strong>weed</strong>er’.<br />

I dedicate this thesis to my family


Table <strong>of</strong> contents<br />

Table <strong>of</strong> contents<br />

Glossary <strong>of</strong> abbreviations and symbols........................................................................ I<br />

1 Introduction .............................................................................................................................. 1<br />

1.1 Consumption <strong>of</strong> chemicals in agriculture............................................................................ 3<br />

1.1.1 Impact <strong>of</strong> pesticide application on groundwater sources ............................................ 6<br />

1.2 Organic farming .................................................................................................................. 7<br />

1.3 Weed management............................................................................................................. 9<br />

1.4 Organic <strong>weed</strong> management.............................................................................................. 10<br />

1.4.1 Indirect <strong>weed</strong> control ................................................................................................. 11<br />

1.4.2 Direct <strong>weed</strong> control.................................................................................................... 14<br />

1.4.3 Inter-row <strong>weed</strong> control............................................................................................... 15<br />

2 State <strong>of</strong> the art ........................................................................................................................ 19<br />

2.1 Intra-row <strong>weed</strong> control ...................................................................................................... 19<br />

2.1.1 Passive tools <strong>for</strong> intra-row <strong>weed</strong> control.................................................................... 19<br />

2.1.2 Active tools <strong>for</strong> intra-row <strong>weed</strong> control ...................................................................... 21<br />

2.2 Detection <strong>of</strong> the plants ...................................................................................................... 26<br />

3 Definition <strong>of</strong> the problem and research objectives ............................................................ 29<br />

3.1 Definition <strong>of</strong> the problem................................................................................................... 29<br />

3.2 Research objectives.......................................................................................................... 31<br />

4 Materials and methods .......................................................................................................... 33<br />

4.1 Detection <strong>of</strong> the single plant position................................................................................ 33<br />

4.1.1 Sensor equipment ..................................................................................................... 33<br />

4.1.1.1 Digital colour sensor........................................................................................... 33<br />

4.1.1.2 Digital laser sensor............................................................................................. 35<br />

4.1.1.3 Forward position detection................................................................................. 37<br />

4.1.1.4 Position sensor with incremental encoder ......................................................... 37<br />

4.1.1.5 Rotary encoder position sensor ......................................................................... 38<br />

4.1.2 Data acquisition ......................................................................................................... 39<br />

4.1.2.1 Hardware............................................................................................................ 39<br />

4.1.2.2 S<strong>of</strong>tware ............................................................................................................. 39<br />

4.1.3 Experimental field ...................................................................................................... 40<br />

4.1.4 Test objects ............................................................................................................... 41<br />

4.1.5 Test <strong>of</strong> the detection <strong>system</strong>’s accuracy ................................................................... 41<br />

4.1.6 Test <strong>of</strong> the detection <strong>system</strong>’s robustness ................................................................ 41<br />

4.2 The use <strong>of</strong> integrated mechanism design and simulation in prototype development....... 42<br />

4.2.1 Introduction to prototypes.......................................................................................... 42<br />

4.2.2 Advantages <strong>of</strong> virtual prototyping .............................................................................. 43<br />

4.2.2.1 Pro/Engineer as a s<strong>of</strong>tware tool......................................................................... 45<br />

4.3 Physical prototype <strong>of</strong> the hoeing tool................................................................................ 48<br />

4.3.1 Selection <strong>of</strong> the drive <strong>for</strong> the hoeing tool................................................................... 48<br />

4.3.1.1 Electrical servo drive .......................................................................................... 48<br />

4.3.1.2 Power transmission............................................................................................ 51<br />

4.3.1.3 Adjustment <strong>of</strong> the parameters <strong>of</strong> the servo drive ............................................... 52


Acknowledgements<br />

5 Results and discussion ......................................................................................................... 57<br />

5.1 Algorithm <strong>for</strong> detection <strong>of</strong> the plant centre position........................................................... 57<br />

5.1.1 Evaluation <strong>of</strong> the algorithm <strong>for</strong> detection <strong>of</strong> the plant centre position........................ 61<br />

5.1.2 Results <strong>of</strong> the accuracy test....................................................................................... 63<br />

5.1.3 Results <strong>of</strong> the robustness test ................................................................................... 65<br />

5.1.4 Discussion <strong>of</strong> the plant centre position detection methodology................................. 70<br />

5.2 Virtual prototype <strong>of</strong> the rotary hoe <strong>for</strong> intra-row <strong>weed</strong>ing.................................................. 71<br />

5.2.1 Optimisation <strong>of</strong> the arm length................................................................................... 76<br />

5.2.2 Examination <strong>of</strong> influences <strong>of</strong> the angular position θ to the hoeing trajectories ......... 77<br />

5.2.3 Examination <strong>of</strong> influences <strong>of</strong> the ratio between the rotational speed <strong>of</strong> the hoeing tool<br />

and the <strong>for</strong>ward speed <strong>of</strong> the carrier................................................................................... 82<br />

5.2.4 Selection <strong>of</strong> appropriate design <strong>of</strong> the hoeing tool according to the hoeing scenario84<br />

5.2.5 Discussion <strong>of</strong> the results conducted by virtual prototyping........................................ 86<br />

5.3 Physical prototype <strong>of</strong> the hoeing equipment..................................................................... 87<br />

5.3.1 Determination <strong>of</strong> the maximum torque and nominal speed required......................... 87<br />

5.3.2 Calculation and selection <strong>of</strong> the motor and transmission combination ..................... 89<br />

5.3.2.1 External control <strong>of</strong> the rotational speed.............................................................. 90<br />

5.3.3 Discussion <strong>of</strong> the distance between the plant detection unit and the plane in which<br />

the hoeing tool is positioned ............................................................................................... 91<br />

5.3.4 Algorithm <strong>for</strong> the online control <strong>of</strong> the hoeing tool’s rotational speed........................ 96<br />

5.3.5 Test bench <strong>for</strong> evaluation <strong>of</strong> the intra-row hoeing tool .............................................. 99<br />

5.3.6 Methodology <strong>for</strong> evaluation <strong>of</strong> the algorithm <strong>for</strong> online control <strong>of</strong> the hoeing tool... 102<br />

5.3.7 Evaluation <strong>of</strong> the algorithm <strong>for</strong> online control <strong>of</strong> the hoeing tool by experimental<br />

testing ............................................................................................................................... 103<br />

6 Summary ............................................................................................................................... 121<br />

7 Conclusions .......................................................................................................................... 125<br />

Further work ............................................................................................................. 125<br />

8 References ............................................................................................................................ 127<br />

9 Appendix ............................................................................................................................... 139<br />

List <strong>of</strong> figures............................................................................................................ 135<br />

List <strong>of</strong> tables ............................................................................................................. 138


Glossary <strong>of</strong> abbreviations and symbols<br />

Symbol Unit Description<br />

Glossary <strong>of</strong> abbreviations and symbols<br />

.NET <strong>Development</strong> environment built <strong>for</strong> the .NET Framework<br />

A Austria<br />

C<br />

CAD Computer aided design<br />

General-purpose, block structured, procedural, imperative<br />

computer programming language<br />

CAE Computer aided engineering<br />

CAM Computer aided manufacturing<br />

CPU Central processing unit (processor)<br />

D Germany<br />

d m Average distance between plants<br />

Dpulley<br />

Dsens-hoe<br />

m<br />

DAQ Data acquisition<br />

DC<br />

Diameter <strong>of</strong> the pulley assembled to the rotary encoder <strong>for</strong><br />

<strong>for</strong>ward position detection<br />

Distance between the plant detection unit and the plane in<br />

which the hoeing tool is positioned<br />

Direct current (electricity) - the flow <strong>of</strong> electric charge is<br />

constant<br />

DDT Dichlordiphenyltrichlorethan C14H9Cl5<br />

dp m<br />

E Spain<br />

Diameter <strong>of</strong> the uncultivated area around the plant after <strong>weed</strong><br />

control with intra-row <strong>weed</strong>ing <strong>system</strong><br />

ECNC European centre <strong>for</strong> nature conservation<br />

EMPP Estimated middle point <strong>of</strong> the plant<br />

EU European Union<br />

I


Glossary <strong>of</strong> abbreviation and symbols<br />

Symbol Unit Description<br />

EUREAU<br />

II<br />

European union <strong>of</strong> national associations <strong>of</strong> water suppliers<br />

and waste water services<br />

EUROSTAT Statistical <strong>of</strong>fice <strong>of</strong> the European communities<br />

F France<br />

Fr front<br />

G Gear ratio<br />

GAP The concept <strong>of</strong> good agricultural practices<br />

GPS Global positioning <strong>system</strong><br />

hdmin m Minimum hoeing depth<br />

hdmax m Maximum hoeing depth<br />

hw1 m Hoeing width which corresponds to minimum hoeing depth<br />

hw2 Hoeing width which corresponds to maximum hoeing depth<br />

I Italy<br />

I/O Input - output<br />

IUCN The World conservation union<br />

JL kg m 2 Inertia <strong>of</strong> the load<br />

JM kg m 2 Inertia <strong>of</strong> the motor<br />

Lsen m Maximum detecting range <strong>of</strong> the sensor<br />

MA Nm Acceleration torque<br />

MD Nm Deceleration torque<br />

MF Nm Friction torque<br />

Mhmaxexp<br />

Nm<br />

Maximal torque measured on the hoeing tool’s shaft during<br />

field experiments<br />

Mhn Nm Nominal torque <strong>of</strong> the hoeing tool


Symbol Unit Description<br />

Mmmax Nm Maximal torque <strong>of</strong> the servo motor<br />

Mmn Nm Nominal torque <strong>of</strong> the servo motor<br />

Min Nm Torque <strong>of</strong> the gearbox input shaft<br />

Mout Nm Torque <strong>of</strong> the gearbox output shaft<br />

Glossary <strong>of</strong> abbreviations and symbols<br />

M-file Script file which contains Matlab commands<br />

mi Middle<br />

N Nitrogen<br />

N pulse<br />

NI National Instruments<br />

NL Netherlands<br />

OS Operating <strong>system</strong><br />

P W Phosphorus<br />

Value acquired with incremental encoder corresponding to the<br />

latest angular position <strong>of</strong> the hoeing tool<br />

Pin W Power on the gearbox input shaft<br />

Pout W Power on the gearbox output shaft<br />

Prequred W Required power <strong>of</strong> the hoeing tool<br />

PFM Pulse frequency modulation<br />

PMCD Permanent magnet direct current<br />

PWM Pulse width modulation<br />

RLA<br />

Rfront<br />

Rrear<br />

m<br />

m<br />

m<br />

Distance between the hoeing tool’s rotational axis and the<br />

joint between the <strong>for</strong>earm and upper arm <strong>of</strong> the hoeing tool<br />

Estimated distance between the duckfoot knife’s blade<br />

approaching the plant from the front side and the centre<br />

position <strong>of</strong> the plant<br />

Estimated distance between the duckfoot knife’s blade<br />

approaching the plant from the rear side and the centre<br />

position <strong>of</strong> the plant<br />

III


Glossary <strong>of</strong> abbreviation and symbols<br />

Symbol Unit Description<br />

RUA<br />

IV<br />

m<br />

Distance between the joint between the <strong>for</strong>earm and upper<br />

arm <strong>of</strong> the hoeing tool and the cutting edge <strong>of</strong> the duckfoot<br />

knife placed on the upper arm<br />

RESsys ppr Resolution <strong>of</strong> the hoeing tool<br />

Re Rear<br />

RGB<br />

Colour model in which red, green, and blue are combined in<br />

various ways to reproduce other colours<br />

RTK-GPS Real time kinematic global positioning <strong>system</strong><br />

∆s m Sampling distance<br />

SL Standard deviation <strong>of</strong> the data acquired with the laser sensor<br />

SRGB Standard deviation <strong>of</strong> the data acquired with the RGB sensor<br />

SA Searching area<br />

SCR Silicon controlled rectifier<br />

SR m Sampling distance<br />

T s<br />

Tmin<br />

s<br />

∆t s Change <strong>of</strong> the time<br />

tL<br />

tL-1<br />

s<br />

s<br />

Estimated time in which the hoeing tool arrives exactly above<br />

the following plant centre position<br />

Time in which one full rotation <strong>of</strong> the <strong>system</strong> can be achieved<br />

with rated rotational speed<br />

Absolute time value in which the plant detection unit was<br />

positioned exactly above the centre position <strong>of</strong> the latest plant<br />

Absolute time value in which the plant detection unit was<br />

positioned exactly above the centre position <strong>of</strong> the latest but<br />

one plant<br />

TTL Transistor–transistor logic<br />

TGSS True ground speed sensor<br />

∆u rpm Change <strong>of</strong> the rotational speed<br />

uhmax rpm Maximum rotational speed <strong>of</strong> the hoeing tool


Symbol Unit Description<br />

Glossary <strong>of</strong> abbreviations and symbols<br />

uhn rpm Nominal rotational speed <strong>of</strong> the hoeing tool<br />

ummax rpm Maximum rotational speed <strong>of</strong> the servo motor<br />

unew rpm Newly calculated rotational speed <strong>of</strong> the hoeing tool<br />

uold rpm Latest rotational speed <strong>of</strong> the hoeing tool<br />

UK United Kingdom<br />

USB Universal serial bus<br />

V m s -1<br />

Vmax<br />

m s -1<br />

Forward speed <strong>of</strong> the hoeing tool<br />

Maximum <strong>for</strong>ward speed <strong>for</strong> the hoeing <strong>system</strong> with three<br />

arms and hoeing strategy when one full rotation corresponds<br />

to three cuts between every two plants in the row<br />

VI Virtual instrument (LabVIEW)<br />

VE Virtual environment<br />

VP Virtual prototyping<br />

xfr1<br />

xfront<br />

xmi1<br />

xre1<br />

xrear<br />

yfr1<br />

ymi1<br />

m<br />

m<br />

m<br />

m<br />

m<br />

m<br />

m<br />

Projection <strong>of</strong> the 1 section’s front duckfoot knife position to xaxis<br />

Projection <strong>of</strong> the distance between the duckfoot knife’s blade<br />

approaching the plant from the front side and the centre<br />

position <strong>of</strong> the plant to x-axis<br />

Projection <strong>of</strong> the 1 section’s middle duckfoot knife position to<br />

x-axis<br />

Projection <strong>of</strong> the 1 section’s rear duckfoot knife position to xaxis<br />

Projection <strong>of</strong> the distance between the duckfoot knife’s blade<br />

approaching the plant from the rear side and the centre<br />

position <strong>of</strong> the plant to x-axis<br />

Projection <strong>of</strong> the 1 section’s front duckfoot knife position to yaxis<br />

Projection <strong>of</strong> the 1 section’s middle duckfoot knife position to<br />

y-axis<br />

V


Glossary <strong>of</strong> abbreviation and symbols<br />

Symbol Unit Description<br />

yre1<br />

zfr1<br />

zfront<br />

zmi1<br />

zre1<br />

zrear<br />

VI<br />

m<br />

m<br />

m<br />

m<br />

m<br />

Projection <strong>of</strong> the 1 section’s rear duckfoot knife position to yaxis<br />

Projection <strong>of</strong> the 1 section’s front duckfoot knife position to zaxis<br />

Projection <strong>of</strong> the distance between the duckfoot knife’s blade<br />

approaching the plant from the front side and the centre<br />

position <strong>of</strong> the plant to z-axis<br />

Projection <strong>of</strong> the 1 section’s middle duckfoot knife position to<br />

z-axis<br />

Projection <strong>of</strong> the 1 section’s rear duckfoot knife position to zaxis<br />

Projection <strong>of</strong> the distance between the duckfoot knife’s blade<br />

approaching the plant from the rear side and the centre<br />

position <strong>of</strong> the plant to z-axis<br />

z(t) m Absolute position <strong>of</strong> the plant detection unit<br />

zc(tL) m<br />

zc(tL-1) m<br />

Absolute coordinate <strong>of</strong> the last detected plant’s centre position<br />

in direction <strong>of</strong> travelling<br />

absolute coordinate <strong>of</strong> the last but one detected plant’s centre<br />

position in direction <strong>of</strong> traveling<br />

α rad s -2 Acceleration <strong>of</strong> the motor<br />

∆ ° Angle between <strong>for</strong>earms implemented on an arm holder<br />

Ε °<br />

Angle between the axis <strong>of</strong> symmetry <strong>of</strong> the duckfoot knife and<br />

the plane in which the arm holder is placed<br />

Φ rad Angular position <strong>of</strong> the hoeing tool<br />

φrecent rad Latest angular position <strong>of</strong> the hoeing tool<br />

η Coefficient <strong>of</strong> efficiency (gearbox)<br />

Θ °<br />

ωin<br />

ωnew<br />

Angle <strong>of</strong> the hoeing arms in relation to the plane<br />

perpendicular to the rotation axis in which the arm holder is<br />

placed<br />

rad s -2 Angular speed <strong>of</strong> the gearbox input shaft<br />

rad s -2 Newly calculated rotational speed <strong>of</strong> the hoeing tool


ωold<br />

ωout<br />

rad s -2 Latest rotational speed <strong>of</strong> the hoeing tool<br />

rad s -2 Angular speed <strong>of</strong> the gearbox output shaft<br />

Glossary <strong>of</strong> abbreviations and symbols<br />

VII


1 Introduction<br />

Introduction<br />

Scientifically and socially it is recognised that sustainable development,<br />

particularly in the agricultural sector cannot be based on the intensive<br />

application <strong>of</strong> agrochemicals. Production techniques need to be trans<strong>for</strong>med<br />

toward <strong>system</strong>s with low or no input <strong>of</strong> pesticides. However, there are opposing<br />

requirements and conflicts between agricultural production and society<br />

concerning pesticide application. The consumers should be supplied with high<br />

quality and healthy food products which have an acceptable price and are<br />

available during the whole year. Additionally, agricultural products and<br />

foodstuffs should be produced without any negative impact on the environment.<br />

On the other hand, farmers are interested in attaining high crop yield and pr<strong>of</strong>it<br />

maximisation, meaning low production costs and high prices <strong>of</strong> their products<br />

on the market. However, these are diametrically opposed requirements<br />

according to the application <strong>of</strong> chemicals in agriculture. One <strong>of</strong> possible<br />

solutions is organic farming, but average yield in these <strong>system</strong>s is lower than in<br />

conventional farms and thus the price <strong>of</strong> the products is higher. The input <strong>of</strong><br />

manual labour in general, and especially <strong>for</strong> <strong>weed</strong> control, is undoubtedly higher<br />

in organic farming, which is the major drawback <strong>of</strong> this production method<br />

(Stonehouse et al. 1996; Clark et al. 1999; Nilsson et al. 2000).<br />

Weeds, as one <strong>of</strong> the most significant factors in yield quality and quantity<br />

decrease (Oerke and Steiner 1996; Schans et al 2006), demand a holistic and<br />

interdisciplinary approach <strong>for</strong> their adequate control. It is known that <strong>weed</strong>s not<br />

only lower the yields, but they constitute one <strong>of</strong> the most important means <strong>of</strong><br />

spread and survival <strong>of</strong> crop pathogens. In many cases <strong>weed</strong>s have been found<br />

as symptomless carriers <strong>of</strong> vector-borne viruses. Considerning the worldwide<br />

average, about 10% <strong>of</strong> losses <strong>of</strong> the total yield are caused by <strong>weed</strong>s (Agrios<br />

1988). The greatest danger is caused by <strong>weed</strong>s which are closely allied to crop<br />

plants and carry infections in seasons in which crops are either not grown or are<br />

particularly susceptible (Palti 1981). Theoretically, <strong>weed</strong>s can benefit the<br />

biodiversity by increasing the number <strong>of</strong> species and attracting wild animals, but<br />

this aspect is not significant concerning contemporary agricultural production.<br />

1


Introduction<br />

The most frequently used methods <strong>of</strong> <strong>weed</strong> elimination today are chemical<br />

treatment with herbicides and physical treatment, particularly <strong>mechanical</strong><br />

hoeing. Mechanical <strong>weed</strong> control is an alternative and a supplement to chemical<br />

<strong>weed</strong> control, frequently utilised in row crops. With regard to environmental<br />

impacts, <strong>mechanical</strong> hoeing is preferable to the application <strong>of</strong> herbicides.<br />

The requirement <strong>for</strong> non-chemical <strong>weed</strong> control techniques increases steadily<br />

since the last decade <strong>of</strong> the 20 th century, especially in the Western European<br />

countries, as a consequence <strong>of</strong> the high pollution <strong>of</strong> the underground water<br />

sources, originated by the pesticides. Another reason why non-chemical<br />

<strong>weed</strong>ing is in the limelight nowadays is increased interest in organically<br />

produced agricultural products and foodstuffs. In the EU-Regulation 2092/91 it<br />

is firmly stated that only non-chemical <strong>weed</strong> control can be used in organic<br />

farming.<br />

Concerning demands in non-chemical pest control the following<br />

recommendations <strong>for</strong> further research and development are given (Fogelberg<br />

2001):<br />

2<br />

� research on development <strong>of</strong> alternative methods <strong>of</strong> pest control<br />

which are economically competitive with pesticides;<br />

� research on new techniques/methods <strong>for</strong> physical <strong>weed</strong> control;<br />

� development <strong>of</strong> self-propelled <strong>weed</strong>ing robots;<br />

� development <strong>of</strong> new pest-preventive cropping strategies and<br />

� development <strong>of</strong> new pest-resistant crop varieties.<br />

In row crops approximately 80% <strong>of</strong> the field can be covered by conventional<br />

<strong>mechanical</strong> methods <strong>for</strong> inter-row <strong>weed</strong> control (Nørremark and Griepentrog<br />

2004). Un<strong>for</strong>tunately, the <strong>weed</strong>s occurring in the remaining area between (intra-<br />

row) and around the crop plants (close-to-crop) have a much bigger impact on<br />

the plant development and yield. The mechanisation <strong>of</strong> the intra-row area<br />

cultivation is a complex task and as a result, hand <strong>weed</strong>ing is still the most<br />

frequently used method <strong>of</strong> intra-row <strong>weed</strong> control.


Introduction<br />

According to the particular requirements <strong>for</strong> <strong>mechanical</strong> <strong>weed</strong> control within the<br />

row in row crops, further research and development should be carried out in:<br />

� detection <strong>of</strong> the crop and <strong>weed</strong> plants, determining <strong>weed</strong> density and<br />

species; able to provide in<strong>for</strong>mation about the exact position <strong>of</strong> every<br />

individual plant in real-time;<br />

� non-chemical methods <strong>of</strong> <strong>weed</strong> control fully adaptable to different<br />

crop sowing patterns and use <strong>of</strong> precisely guided energy delivering<br />

<strong>system</strong>s;<br />

� autonomous guided vehicles able to carry the <strong>weed</strong>ing tool and<br />

supply it with energy.<br />

One <strong>of</strong> the <strong>for</strong>midable challenges <strong>for</strong> <strong>mechanical</strong> <strong>weed</strong> control research is to<br />

improve the selectivity <strong>of</strong> tools working close to (or in) the crop row, as also to<br />

optimise construction and adjustment possibilities <strong>of</strong> implements considering<br />

the role <strong>of</strong> soil properties and required <strong>mechanical</strong> characteristics <strong>of</strong> the tool<br />

itself (Kurstjens 1998). With most <strong>mechanical</strong> <strong>weed</strong>ing implements available on<br />

the market, operator skill, experience and knowledge are critical to success<br />

(Bond et al. 2003).<br />

1.1 Consumption <strong>of</strong> chemicals in agriculture<br />

The use <strong>of</strong> pesticides in their various <strong>for</strong>ms has existed almost as long as the<br />

practice <strong>of</strong> agriculture. Historically, many substances, we today know to be<br />

harmful to humans, have been used in agriculture to eliminate unwanted plants<br />

and animals: sulphur, arsenic, lead arsenate, mercury and many others. The<br />

discovery <strong>of</strong> the extraordinary killing effect and endurance to time and weather<br />

conditions <strong>of</strong> DDT in the early 1940's started a new era <strong>of</strong> intensive pesticide<br />

application. In the same time <strong>for</strong>mulation and distribution <strong>of</strong> many other<br />

chemical pesticides began suddenly. In 1944 the first selective herbicides,<br />

composed <strong>of</strong> phenoxy acetic acids, were discovered. In the decades that<br />

followed, more and more synthetic pesticides were created and better<br />

application methods were implemented. In the 1950/60’s, granular herbicides<br />

allowed easier application into the soil. According to the development, pesticide<br />

3


Introduction<br />

application that had previously been limited to small fields with high value crops<br />

has been introduced into the mainstream <strong>of</strong> major field crops and became the<br />

standard practice in the 1970's.<br />

Realizing the negative influences <strong>of</strong> agrochemicals on the environment as a<br />

global eco<strong>system</strong>, awareness and concern about their use have increased in<br />

the past twenty years. Accordingly, the EU has taken legislative steps to limit<br />

the future use <strong>of</strong> pesticides. In the context, particular definition <strong>of</strong> pesticides<br />

includes pesticides, herbicides, fungicides, different growth regulators and other<br />

substances. In 1991, the EU Directive 91/414 was introduced, providing a<br />

common method <strong>for</strong> evaluation <strong>of</strong> the pesticides approval according to their<br />

safety. Currently there is a list <strong>of</strong> 1,026 active ingredients which are being<br />

thoroughly tested and hundreds have already been banned.<br />

The Statistical Office <strong>of</strong> the European Communities - EUROSTAT, collects and<br />

keeps many in<strong>for</strong>mation about the use <strong>of</strong> pesticides over the past fifteen years.<br />

It recorded that the sales <strong>of</strong> active pesticide ingredients within the EU countries<br />

in 1992 totalled 295,173 t (DRAFT EXPLANATORY MEMORANDUM 2002).<br />

This number rose further to 322,315 t in 1998 (DRAFT EXPLANATORY<br />

MEMORANDUM 2002), 332,806 t in 2000, and sank to 327,280 t in 2002<br />

(EUROSTAT 2006).<br />

4<br />

Active ingedient [t]<br />

125,000<br />

120,000<br />

115,000<br />

110,000<br />

105,000<br />

100,000<br />

95,000<br />

90,000<br />

85,000<br />

1991 1992 1993 1994 1995 1996 1997 1998 1999 2000 2001<br />

[Year]<br />

Figure 1.1 Total quantity <strong>of</strong> herbicides sold in the 15 EU states in<br />

the period from 1992 to 2001 (EUROSTAT 2006)


Introduction<br />

The largest purchaser <strong>of</strong> pesticides in 2002 was France, with 99,635 t, followed<br />

closely by Italy with 94,711 t. In the period 1992-2000, average annual increase<br />

in use <strong>of</strong> pesticides was steady at about 1.6%. Between 2000 and 2002,<br />

consumption actually fell by just under 1% each year. Among other active<br />

substances, pesticides include herbicides, whose application can be decreased<br />

by intensifying the <strong>mechanical</strong> <strong>weed</strong> control. The total consumption <strong>of</strong><br />

herbicides in 15 EU states and some member states are presented in Figure<br />

1.1 and Figure 1.2.<br />

Active ingredients [t]<br />

45,000<br />

40,000<br />

35,000<br />

30,000<br />

25,000<br />

20,000<br />

15,000<br />

10,000<br />

5,000<br />

0<br />

F UK D E I NL A<br />

1990 1991 1992 1993 1994 1995 1996 1997 1998 1999 2000 2001<br />

[Year]<br />

Figure 1.2 Total quantity <strong>of</strong> herbicides sold in some <strong>of</strong> the EU<br />

member states in the period from 1990 to 2001 (F –<br />

France, UK – United Kingdom, D – Germany, E – Spain,<br />

I – Italy, NL – Netherlands, A – Austria) (EUROSTAT<br />

2006)<br />

Considering the attitude <strong>of</strong> decision makers it is obvious that application <strong>of</strong><br />

pesticides will be even stricter regulated in the coming years. By the year 2008<br />

the EU plans on having finished its analysis <strong>of</strong> 1,026 active ingredients under<br />

Directive 91/414. As a result, hundreds <strong>of</strong> pesticides currently in use will be<br />

taken <strong>of</strong>f the market and manufacturers and farmers will be <strong>for</strong>ced to choose<br />

only active ingredients appearing in Annex 1 <strong>of</strong> the Directive. Also, as <strong>of</strong> 2006<br />

plans are underway to construct new legislation <strong>for</strong> pesticides. The European<br />

Commission published a new proposal in July 2006 as a first step <strong>for</strong> replacing<br />

Directive 91/414. A significant proposed change includes removing the <strong>system</strong><br />

<strong>of</strong> provisional nation authorisations which allow countries to self-approve a<br />

pesticide be<strong>for</strong>e the EU has completed their valuation. Another change would<br />

5


Introduction<br />

be to go from a <strong>system</strong> <strong>of</strong> “risk” assessment – where potential hazard is<br />

weighed in terms <strong>of</strong> likelihood <strong>of</strong> actual exposure and contamination – to a<br />

purely “hazard” based assessment – only potential harm is evaluated, with no<br />

consideration <strong>of</strong> actual likelihood <strong>of</strong> exposure.<br />

6<br />

1.1.1 Impact <strong>of</strong> pesticide application on groundwater<br />

sources<br />

One <strong>of</strong> the most worrisome effects <strong>of</strong> pesticide use is water contamination.<br />

About 65% <strong>of</strong> drinking water primary sources in Europe rely on ground waters,<br />

making the possible groundwater contamination extremely dangerous.<br />

EUREAU, the European union <strong>of</strong> national associations <strong>of</strong> water suppliers and<br />

waste water services, published a report in 2001 stating that the areas at<br />

greatest risk in Europe where those containing lowland rivers, in particular in<br />

north-western Europe in countries bordering the Netherlands such as Belgium<br />

and Germany. Germany was among six countries listed as one <strong>of</strong> the “most<br />

affected countries” which have between 5-10% <strong>of</strong> their water resources<br />

regularly contaminated by pesticides over the EU established maximum <strong>of</strong> 0.1<br />

µg/l (EUREAU 2001). The ECNC, European Centre <strong>for</strong> Nature Conservation,<br />

confirmed this in 2003 with environmental risk assessment, stating the risk <strong>for</strong><br />

aquatic contamination from pesticides. The highest contamination was<br />

monitored in northern Italy and the area around the Netherlands and northwest<br />

Germany. The highest concentrations <strong>of</strong> herbicides were generally found during<br />

the spraying season (Kudsk and Streibig 2003). Because <strong>of</strong> the varying types <strong>of</strong><br />

pesticides and methods <strong>of</strong> application in use today, pollution can occur in many<br />

ways. These ways include leeching into underground rivers, waste disposal and<br />

wash down <strong>of</strong> equipment, and atmospheric deposition (EUREAU 2001). The<br />

costs <strong>of</strong> monitoring and removing pesticides from drinking water are extremely<br />

high. For example, during the period from 1991-2000 244 mil Euro were spent<br />

by the Dutch water industry on analysis, protection, and purification <strong>of</strong> water,<br />

due to pesticide contamination. Nearly 130 mil Euro were the estimated annual<br />

cost <strong>of</strong> pesticide use in Germany, taking into account monitoring costs,<br />

production losses, and labour (Waibel and Fleischer 1998).


Introduction<br />

The loss <strong>of</strong> biodiversity, in Germany in particular, is another effect <strong>of</strong> pesticide<br />

use. A study carried out in Austria compared the population and biodiversity on<br />

areas which had practiced organic farming <strong>for</strong> the previous 25 years and areas<br />

that practiced conventional agriculture with pesticides. It was pointed out that<br />

79% <strong>of</strong> animals in the IUCN Red List <strong>of</strong> Threatened Species could be found on<br />

organic fields, while on conventional fields only 29% <strong>of</strong> animals from the same<br />

list were present (Frieben 1990).<br />

1.2 Organic farming<br />

Sir Albert Howard (1873-1947) primarily initiated the organic farming movement<br />

and with anthroposophic agricultural lectures given by Rudolf Steiner in the<br />

early 1920’s, the main foundations <strong>of</strong> organic agriculture were laid (Steiner<br />

1985; Barton 2001; Haneklaus et al. 2002). In 1930’s and 1940’s organic<br />

agriculture was developed and practiced in Switzerland and Japan (Yussefi and<br />

Willer 2002). Since then organic farming has grown and different private<br />

associations have developed to control the demands and regulations.<br />

In the European Union, contemporary organic farming is defined by the EU-<br />

Regulation 2092/91 which is the minimum standard <strong>for</strong> organic farming<br />

<strong>system</strong>s. It is important to understand that controlled production by meaning <strong>of</strong><br />

organic principles completely differs from the conventional farming based on the<br />

rules <strong>of</strong> good agricultural practice (GAP). Surveying recent literature it is<br />

possible to ascertain that land under conventional farming would have to be<br />

decreased up to 50% to reach the level <strong>of</strong> the nitrate leaching <strong>of</strong> organic farms.<br />

However, organic farms would realise 25% more yield at the same level <strong>of</strong><br />

nitrate leaching. According to the overall balance <strong>of</strong> organic farms, it is possible<br />

to comprehend that it can reduce nutrient losses to the environment (Stolze et<br />

al. 2000). There<strong>for</strong>e, conversion from conventional to organic farming could<br />

decrease the negative impact <strong>of</strong> agriculture on the environment.<br />

From the guidelines given by EU-Regulation 2092/91 different effects on issues<br />

<strong>of</strong> water protection can be anticipated. The synthetic pesticides and plant<br />

growth regulators are mostly banned, pharmaceuticals <strong>for</strong> livestock are strictly<br />

7


Introduction<br />

limited and environmentally friendly cleaning agents need to be used in organic<br />

farming. Because <strong>of</strong> that, input <strong>of</strong> such toxic substances, so called xenobiotics,<br />

to aquatic eco<strong>system</strong>s can be neglected. Also, organic farms usually have low<br />

external N-fertiliser input, because synthetic N-fertilisers are restricted and<br />

import <strong>of</strong> fodder and manure is limited. The use <strong>of</strong> raw phosphates instead <strong>of</strong><br />

highly soluble phosphates which are not allowed directly influences the lower<br />

total P-fertiliser input. According to the limitations, it is obvious that risks in N-<br />

and P-leaching on organic farms are generally smaller. Considering risk<br />

assessment and outputs generated by organic farming, significant positive<br />

influence on water protection can be realised (Paulsen et al. 2002).<br />

In organic farming, <strong>weed</strong>s are the most significant production problem (Stopes<br />

and Millington 1991; Beveridge and Naylor 1999; Walz 1999; Zinati 2002) and<br />

sometimes total crop losses from <strong>weed</strong>s can occur. One research <strong>of</strong> the relative<br />

frequency <strong>of</strong> <strong>weed</strong>s in the period <strong>of</strong> three years after conversion to organic<br />

farming showed that the total number <strong>of</strong> <strong>weed</strong> seeds in the soil had increased<br />

more than three times from 4,050 m -2 to 17,320 m -2 (Albrecht 2005). Similar<br />

research in areas with different levels <strong>of</strong> fertility showed an increase in viable<br />

<strong>weed</strong> seed numbers ranging from 54-495% at the end <strong>of</strong> one crop rotation<br />

(Turner 2005). Hence, it is obvious that <strong>weed</strong> control in organic farming could<br />

be designated as the most serious task which needs to be solved by means <strong>of</strong><br />

automation. This fact is confirmed by most research works and by farmers<br />

directly involved in production (Yarham and Turner 1992).<br />

While in 1985 the EU had 100,310 ha <strong>of</strong> organic farmland, that number<br />

increased up to 1,462,349 ha in 1995, 5,904,481 in 2003 and 6,115,465 in 2005<br />

(EUROSTAT 2007). As high as the numbers may be, the increasing trends in<br />

organic farmland area and pesticide use have levelled <strong>of</strong>f over the past five<br />

years. The average annual growth rate <strong>of</strong> certified and policy-supported organic<br />

and in-conversion land in the period from 1988-98 was 34%, while from 1993-<br />

98 the annual rate had lowered to an average <strong>of</strong> 28%. However, in the period<br />

2002-03 organic farmland grew by only 5.4% and estimates <strong>of</strong> growth <strong>for</strong> 2003-<br />

04 are only about 3.0% (Lampkin 2003). In the same time pesticide<br />

consumption has also stopped growing.<br />

8


1.3 Weed management<br />

Introduction<br />

Weeds are the natural result <strong>of</strong> defying nature’s preferences <strong>for</strong> high species<br />

diversity and covered ground. Theoretically, any plant growing in the wrong<br />

place at wrong time can be considered as a <strong>weed</strong> (Parish 1990).<br />

The total absence <strong>of</strong> <strong>weed</strong>s can be attained only with introduction <strong>of</strong> herbicides,<br />

but the complete removal <strong>of</strong> <strong>weed</strong>s may also cause problems. In that case<br />

insects have no alternative but to attack the crop itself and there is no suitable<br />

cover <strong>for</strong> predators <strong>of</strong> crop pests (Altieri and Letourneau 1982).<br />

Generally <strong>weed</strong>s can be divided into two broad categories – annuals and<br />

perennials. Annuals germinate from seed each year, grow quickly, mature in<br />

one growing season, flower, set seeds and die in less than 12 months.<br />

Perennial <strong>weed</strong>s live more than one year and recover or regrow from dormant<br />

stolons, rhizomes or tubers as well as from seed.<br />

A soil seedbank present on the field contains a so called “memory <strong>of</strong> the land”.<br />

It has a great influence on the future plant population and reflects the history <strong>of</strong><br />

soil management and cultivation, not just in the previous season but over many<br />

years (Buhler et al. 1997). In the surface soil layer, down to plough depth, <strong>weed</strong><br />

seedbanks may vary in density from zero to more than one million seeds per<br />

square meter. It is confirmed that any cultivation operation will stimulate another<br />

flush <strong>of</strong> <strong>weed</strong>s to germinate, if huge reserves <strong>of</strong> <strong>weed</strong> seeds are present in the<br />

soil. Sometimes when the field is “clean” with low level <strong>of</strong> <strong>weed</strong>s, where there<br />

has been no or limited seeding in the previous season, vertical mixing or<br />

inversion <strong>of</strong> the soil should be avoided as this will bring up un-germinated<br />

seeds.<br />

Many <strong>weed</strong> species could be present in the seedbank but usually some species<br />

are predominant, comprising 70 to 90% <strong>of</strong> the total number <strong>of</strong> seeds. The<br />

biggest impact on the seedbank comes from the plants producing seeds within<br />

the field, although there are different mechanisms <strong>of</strong> seeds introduction. Weed<br />

seeds remain dormant in the soil until conditions are favourable <strong>for</strong> germination.<br />

Some annual <strong>weed</strong>s have extremely long living seeds which can survive more<br />

9


Introduction<br />

than 40 years be<strong>for</strong>e germination. The timing and method <strong>of</strong> soil management<br />

have a great influence on the dormancy or germination <strong>of</strong> the <strong>weed</strong> seeds.<br />

Weeds compete with crops <strong>for</strong> moisture, light, nutrients and space, and<br />

there<strong>for</strong>e their elimination is <strong>of</strong> high importance. An understanding <strong>of</strong> the crop-<br />

<strong>weed</strong> competition combined with the knowledge <strong>of</strong> <strong>weed</strong> characteristics and<br />

behaviour can be critical in establishing an optimal <strong>weed</strong> management <strong>system</strong>,<br />

or more exactly the timing <strong>of</strong> <strong>weed</strong>ing operations. For most crops there exist a<br />

critical period during which <strong>weed</strong>s must be controlled to maintain the yield.<br />

Studies to determine the critical <strong>weed</strong>ing periods under conventional growing<br />

<strong>system</strong>s have been done <strong>for</strong> almost all crops. However, in the period<br />

immediately after emergence, experiments showed that <strong>weed</strong>s present on the<br />

field had little effect on the crop yield, as also after the critical period. Crop<br />

species are tolerant to early <strong>weed</strong> competition without yield loss in certain<br />

periods during their growth, whereas <strong>weed</strong>-free periods are required in other<br />

development stages <strong>of</strong> the crop plants to prevent yield loss (Zimdahl 1980;<br />

Grundy et al. 2003). Besides, <strong>weed</strong> species have distinct periods <strong>of</strong> germination<br />

and seasonal patterns <strong>of</strong> <strong>weed</strong> emergence, which are experimentally examined<br />

under the conventional growing <strong>system</strong> (Lampkin 1990; Naylor 2002). This<br />

in<strong>for</strong>mation can help to choose the optimal timing <strong>for</strong> operations such as<br />

cultivation, sowing and <strong>weed</strong>ing, according to the peak time <strong>for</strong> germination<br />

periods <strong>of</strong> the predominant species.<br />

10<br />

1.4 Organic <strong>weed</strong> management<br />

Successful organic <strong>weed</strong> control involves the combination <strong>of</strong> various operations<br />

and cultural management methods. The right approach in organic <strong>weed</strong><br />

management planning has to be <strong>system</strong>atic and should start with the highest<br />

<strong>system</strong> level and descend to the lowest. If some levels are omitted or missing,<br />

the result will reflect on the yield directly or cause significant problems in the<br />

next season. The ultimate aim <strong>for</strong> all organic farmers is to prevent development<br />

<strong>of</strong> the annual <strong>weed</strong>s to the stage when they are able to produce seeds and to<br />

restrict the dispersal and growth <strong>of</strong> perennial <strong>weed</strong>s (Taylor and Zenz 2006).


Introduction<br />

Optimal organic <strong>system</strong>s need to include the following levels in descending<br />

order (Merfield 2000):<br />

� crop rotation;<br />

� soil structure, nutrient ratio and pH value;<br />

� crop choice;<br />

� cultivation;<br />

� sowing, planting and related techniques;<br />

� crop production techniques;;<br />

� physical (<strong>mechanical</strong> or thermal) <strong>weed</strong> control and<br />

� hand <strong>weed</strong>ing (if necessary).<br />

There are actually two main methods <strong>of</strong> <strong>weed</strong> control: indirect <strong>weed</strong> control,<br />

which is concentrated to improve competitive advantages <strong>of</strong> the crop over the<br />

<strong>weed</strong>s using cultural or management techniques, and direct <strong>weed</strong> control,<br />

where the <strong>weed</strong>s are suppressed or eliminated by physical interaction.<br />

1.4.1 Indirect <strong>weed</strong> control<br />

Crop rotation is an essential foundation <strong>of</strong> organic production, because the<br />

introduction <strong>of</strong> different crop eco<strong>system</strong>s on the same field prevents the<br />

domination <strong>of</strong> one eco<strong>system</strong>. According to the different crop habits, timing <strong>of</strong><br />

production and cultivation requirements, the growing <strong>of</strong> different crops in<br />

succession ensures, that no <strong>weed</strong> species can become dominant (Lockhart et<br />

al., 1990). Oppositely, the continuous production <strong>of</strong> similar crops on the same<br />

place will <strong>of</strong>ten significantly increase the population <strong>of</strong> problem <strong>weed</strong>s.<br />

An important perspective in organic <strong>weed</strong> management is to ensure well<br />

balanced nutrient ratio and pH value, although it is not the most important<br />

factor. If soil nutrient ratio and pH value are suboptimal, they can become the<br />

overriding cause <strong>of</strong> a <strong>weed</strong> problem and decrease the impact <strong>of</strong> other <strong>weed</strong>ing<br />

11


Introduction<br />

techniques. It is known that some <strong>weed</strong>s are able to grow in soil conditions<br />

suboptimal or even unfavourable <strong>for</strong> crops, so a soil testing is necessary be<strong>for</strong>e<br />

the soil nutrient or pH can be improved or the crop selected. The relationship<br />

between soil structure and <strong>weed</strong> development is similar to that <strong>of</strong> nutrients,<br />

which means indirect impact. Optimal soil structure will not help the <strong>weed</strong>ing,<br />

but pure structure, compaction and cultivation pans can lead to the spread <strong>of</strong><br />

<strong>weed</strong>s via deep underground stems or roots, or could cause the appearance <strong>of</strong><br />

waterlogged soil, preferable <strong>for</strong> some <strong>weed</strong> species.<br />

The choice <strong>of</strong> the crop should be based primarily on the soil type and climate. In<br />

cases where more options in the choice <strong>of</strong> cultivars exist, most desirable are<br />

species with rapid establishment, vigorous growth, prostrate – leafy types or<br />

long straw cereals. An increase in the sowing rate could result in an<br />

improvement <strong>of</strong> the crop’s competitiveness effect and provide compensation <strong>for</strong><br />

the losses incurred during <strong>mechanical</strong> <strong>weed</strong> control (Parish 1990).<br />

Cultivation is <strong>of</strong> great importance in <strong>weed</strong> management and it should always be<br />

properly varied depending on needs <strong>of</strong> different crop and <strong>weed</strong> populations<br />

(Mohler and Gal<strong>for</strong>d 1997). Cultivation also provides many other beneficial<br />

effects far beyond the <strong>weed</strong>s. It is important <strong>for</strong> aerating the soil, stimulating<br />

crop root growth, conserving soil moisture and providing insulation with loose,<br />

dry soil mulch. To choose an adequate cultivation mechanism <strong>for</strong> optimum<br />

<strong>weed</strong> management, it is important to know the <strong>weed</strong> history <strong>of</strong> the field and to<br />

understand their lifecycle (Buhler 1995). Different <strong>weed</strong> species require different<br />

cultivation procedures. For example one successful method against perennials<br />

is weakening <strong>of</strong> the <strong>weed</strong> plant by separation <strong>of</strong> the above – ground and<br />

underground parts, which leads to exhaustion <strong>of</strong> the food reserves in the<br />

underground part. The most significant factors <strong>of</strong> annual <strong>weed</strong>s are conditions<br />

<strong>for</strong> their germination. Germination is dependent on the correct levels and<br />

mixture <strong>of</strong> moisture, oxygen, carbon dioxide, temperature and in some <strong>weed</strong>s<br />

the presence or absence <strong>of</strong> light. Combination <strong>of</strong> these conditions <strong>of</strong>ten causes<br />

seeds to have distinct germination periods, so well timed cultivation can<br />

drastically decrease the <strong>weed</strong> population. Crop seeds are usually larger and<br />

planted deeper then most <strong>weed</strong> seeds, which provides a possibility to calculate<br />

the cultivation depth, damaging just <strong>weed</strong> plants. A seedling is most vulnerable<br />

12


Introduction<br />

from the time it germinates until after the plant has fully emerged from the soil.<br />

After the crop emerges the number <strong>of</strong> cultivations per<strong>for</strong>med is usually relative<br />

to the <strong>weed</strong> pressure and limited by growth <strong>of</strong> the crop. In a well managed<br />

<strong>system</strong> two cultivation passes are required. The first pass is the most critical to<br />

exterminate the annual <strong>weed</strong>s, but the second pass is <strong>of</strong>ten necessary to<br />

eliminate the <strong>weed</strong>s that were stimulated to grow by the first cultivation.<br />

By a theoretical approach cultivation can be divided into primary and secondary<br />

cultivation, although the difference between them is <strong>of</strong>ten fuzzy. Usually,<br />

primary cultivation includes all operations which refer to initial land preparation<br />

such as subsoiling and ploughing, and also surface preparation during a fallow.<br />

On the other hand, secondary cultivation refers to operations designed to<br />

produce a seed bed after sufficient depth and fineness is reached by primary<br />

cultivation. From the point <strong>of</strong> view <strong>of</strong> <strong>weed</strong>ing, the key aim <strong>of</strong> secondary<br />

cultivation is to keep the depth <strong>of</strong> cultivation within the germination depth <strong>of</strong> the<br />

<strong>weed</strong>s, which is <strong>for</strong> most small seeds maximally 5 cm (Schans et al 2006).<br />

Cultivation below this depth will bring up new viable seeds and should be<br />

avoided.<br />

There are also some techniques which encourage <strong>weed</strong> germination prior to<br />

crop germination, i.e. the first <strong>weed</strong> elimination can be done be<strong>for</strong>e the crop<br />

<strong>system</strong> is established. Two <strong>of</strong>ten-used methods are false seed beds and stale<br />

seed beds (Johnson and Mullinix 1995). The false seed bed technique involves<br />

a second pass to eliminate emerged <strong>weed</strong>s. This second pass is to be usually<br />

done with the same technique as the one that created the initial seed bed and it<br />

is ideal when a new seed bed is made in the same pass. A stale seed bed<br />

involves <strong>weed</strong> elimination without soil disturbance, by thermal <strong>weed</strong>ing<br />

methods.<br />

Another <strong>weed</strong>ing technique is blind harrowing, which is a hybrid between false<br />

and stale seed beds. A characteristic <strong>of</strong> this method is that the stale seed bed<br />

should be created first and then the crop drilled. Just a few days be<strong>for</strong>e the crop<br />

emergence a harrow, tine <strong>weed</strong>er or similar device is used to cultivate the soil<br />

surface to kill the <strong>weed</strong>s.<br />

13


Introduction<br />

Sowing and planting also have an indirect impact on <strong>weed</strong> control and they<br />

could cause problems later on, if suitable attention is not given to them. Sowing<br />

needs to be done in a time when conditions are optimal <strong>for</strong> crop and suboptimal<br />

<strong>for</strong> <strong>weed</strong>s (when that is feasible), to provide rapid germination and overgrowing<br />

<strong>of</strong> <strong>weed</strong>s as fast as possible. For many crops, such as legumes and cereals, a<br />

5% to 15% increase in the sowing rate can significantly improve their<br />

competitiveness (Welsh et al. 2002). In row crops, adequately chosen<br />

standardised single inter-row space <strong>for</strong> most or all <strong>of</strong> the crops on one farm can<br />

provide considerable benefits. The loss <strong>of</strong> yield due to standardised row<br />

spacing is more than compensated by the decrease in field operation because<br />

the adjustment <strong>of</strong> the tools and equipment <strong>for</strong> different row spacing take a<br />

considerable time. Sometimes, the time necessary <strong>for</strong> adjustment can take as<br />

long as the fieldwork. Hence, the tolerance <strong>for</strong> setting up inter-row <strong>weed</strong>ing<br />

equipment in relation to the sowing equipment should be less than 1 cm, which<br />

allows tillage in the same or opposite direction as the crop was drilled.<br />

Crop production techniques, including irrigation and harvesting variation, can<br />

have secondary effects that can improve or worsen <strong>weed</strong> management.<br />

Different irrigation approaches have a considerable impact on the <strong>weed</strong><br />

population. Precise drip and trickle <strong>system</strong>s or buried drip tapes can result in<br />

much lower <strong>weed</strong> germination compared to alternatives, such as over head<br />

sprinklers.<br />

If <strong>weed</strong>s are not eliminated during the harvesting operation, it is very important<br />

to kill them as soon as possible after harvest, to minimise further production <strong>of</strong><br />

seeds. One possible solution is use <strong>of</strong> modified harvesting machines with<br />

additional equipment able to collect the <strong>weed</strong> seeds after they had been<br />

separated from grain and chaff (Patterson and Bufton 1986). The same<br />

procedure can be done with a static <strong>of</strong>f site seed cleaning unit, to separate crop<br />

from <strong>weed</strong> seeds, if the harvester separates just the chaff from the seeds. This<br />

technique can drastically decrease the <strong>weed</strong> population.<br />

14<br />

1.4.2 Direct <strong>weed</strong> control<br />

Direct <strong>weed</strong> control encompasses all methods in which direct interaction<br />

between the used tool and <strong>weed</strong>s are present. Direct methods could be roughly


Introduction<br />

divided into chemical, physical and biological <strong>weed</strong> control. Physical <strong>weed</strong><br />

control itself contains <strong>mechanical</strong>, thermal and other methods based on<br />

physical interaction.<br />

Thermal <strong>weed</strong> control includes flame <strong>weed</strong>ing, infrared radiation, steaming, use<br />

<strong>of</strong> hot foam, freezing, direct use <strong>of</strong> heat, electrocution, microwave radiation,<br />

irradiation, use <strong>of</strong> lasers and ultraviolet lights. Other methods usually employ<br />

different mulching techniques with natural or artificial materials. Detailed<br />

description <strong>of</strong> mentioned methods are available in reports and papers (Parish<br />

1990; Fogelberg 2001; Bond et al. 2003; Kristiansen 2003).<br />

Weeds can be <strong>mechanical</strong>ly eliminated by uprooting, shearing, mowing or soil<br />

covering. Tools <strong>for</strong> these kinds <strong>of</strong> actions are specially designed, and could be<br />

passive (non-powered) or active (powered) and are usually based on rotating<br />

motion. Which technique will be used is defined by the crop type, <strong>weed</strong><br />

pressure and species present. In row crops three different areas can be<br />

recognised: inter-row, intra-row and close to crop area (Griepentrog et al. 2003),<br />

and according to that different tools are available <strong>for</strong> <strong>weed</strong>ing the area between<br />

the rows and area inside the row between the plants.<br />

1.4.3 Inter-row <strong>weed</strong> control<br />

A large number <strong>of</strong> passive or active implements are available on the market <strong>for</strong><br />

inter-row <strong>weed</strong> control. They include varieties <strong>of</strong> hoes, harrows, tines and brush<br />

<strong>weed</strong>ers, as well as cutting tools like mowers and strimmers. Successful<br />

<strong>mechanical</strong> inter-row <strong>weed</strong>ing equipment must fulfil the following basic<br />

requirements (Parish 1990):<br />

� to cut or uproot <strong>weed</strong>s, and then either completely bury them or<br />

leave them on the soil surface <strong>for</strong> desiccation;<br />

� to protect the crop plants;<br />

� to control implement direction;<br />

� to control implements penetration depth and<br />

� to maintain or improve soil conditions.<br />

15


Introduction<br />

Inter-row <strong>weed</strong>ing <strong>system</strong>s, their operating speeds and limitations were<br />

reviewed by Marfield and Bond (Marfield 2002; Bond et al. 2003). Weeding<br />

quality is highly dependant on equipment adjustment and on the row steering<br />

accuracy. Steering can be done manually, where experience and skills are<br />

expected from operator, or with sophisticated equipment e.g. computer vision<br />

guidance <strong>system</strong> or DGPS.<br />

Typical <strong>system</strong>s <strong>for</strong> inter-row <strong>weed</strong> control are toolbars pulled or pushed by a<br />

tractor. A tractor can simply be driven along the crop row carrying a toolbar with<br />

the <strong>weed</strong>ing implement mounted at a constant horizontal spacing. The <strong>weed</strong>ing<br />

tool as a part <strong>of</strong> the <strong>system</strong> can usually be adjusted to different inter-row<br />

distances and plant sizes. To achieve optimum <strong>weed</strong> reduction, the goal is to<br />

work as close to the plant as possible to minimise the non-hoed intra-row area.<br />

For most inter-row <strong>system</strong>s, the operator is just as important as the machinery.<br />

Without precise steering and appropriate adjustment, the equipment will<br />

damage the plant row and result in a crop loss.<br />

Generally, inter-row <strong>weed</strong>ing <strong>system</strong> can be divided into non-powered and<br />

powered <strong>system</strong>s. The simplest non-powered <strong>system</strong>s are duckfoot-hoes with<br />

hoeing blades either rigidly mounted to the crossbar or mounted on a spring,<br />

<strong>for</strong>ming a so called vibrating hoe. With an optimal hoeing depth <strong>of</strong> 1-2 cm,<br />

multiple hoeing tools can be placed side by side to accommodate larger row<br />

widths. Vibrating hoes usually cultivate the soil surface more deeply, uprooting<br />

a larger portion <strong>of</strong> the <strong>weed</strong>s. On that way they disturb the soil more and bring<br />

<strong>weed</strong> seeds to the surface, increasing the number <strong>of</strong> seeds which could<br />

germinate. The rigidly mounted type effectively cuts the <strong>weed</strong>s with less<br />

disturbance <strong>of</strong> the soil. Both types can be mounted on a parallelogram carriers<br />

providing accommodation <strong>of</strong> the hoeing blades to different soil contours.<br />

When a hoe is not sufficient in <strong>weed</strong> removal, powered equipment is an <strong>of</strong>ten-<br />

used option. A brush <strong>weed</strong>er consists <strong>of</strong> stiff bristles mounted to a rotating disk,<br />

which rotates with a high speed to uproot shallow <strong>weed</strong>s. The main advantage<br />

is very minimum disturbance <strong>of</strong> the soil since the brushes do not penetrate the<br />

ground. However, it is hard to adjust the brush width and the tractor’s speed<br />

needs to be kept below 4 km/h. Also, they are ineffective in hard soil and can<br />

16


Introduction<br />

cause dust contamination on the plants. For harder soils, a rotary strip cultivator<br />

is an option. It works on the concept <strong>of</strong> rotating cutting blades which can<br />

cultivate very hard soils. Working depth can be 2-3 cm or more if the <strong>weed</strong>s are<br />

very thick or large, but depths over 4 cm can cause damage on the plant’s root<br />

<strong>system</strong>. Disadvantages are that the working width is very hard to change and<br />

the soil must not be too wet.<br />

One other powered cultivator option is a <strong>weed</strong>-fix. Unlike most powered<br />

cultivators that rotate on an axis parallel to the ground, a <strong>weed</strong>-fix’s rotating axis<br />

is perpendicular to the ground surface. A set <strong>of</strong> two or three rotating tines works<br />

the ground and uproots the <strong>weed</strong>s. It works especially well with hard soils<br />

because <strong>of</strong> the powerful fixed tines and allows a tractor speed <strong>of</strong> up to 8 km/h.<br />

There are other alternatives such as pneumatic <strong>system</strong>s but they are not used<br />

on a large scale because <strong>of</strong> very high operating costs.<br />

One <strong>of</strong> the main problems with inter-row <strong>weed</strong>ing <strong>system</strong>s is steering. Weeding<br />

increases and decreases in effectiveness with every centimetre closer to, or<br />

further from the row. Because most <strong>weed</strong>ing <strong>system</strong>s are rigidly mounted to a<br />

crossbar on the front <strong>of</strong> a tractor, driver skill is crucial. Even the slightest<br />

deviation in direction can cause a movement <strong>of</strong> 3-4 cm in the toolbar position,<br />

which added to the usual buffer space from the plant can result in a 6-8 cm<br />

width that is not <strong>weed</strong>ed. Mounted on the front <strong>of</strong> the tractor, the toolbar can be<br />

easily seen by the driver, but is very sensitive to steering. If the toolbar is<br />

mounted directly below or behind the driver it is much less sensitive to small,<br />

immediate changes in steering but does not allow the driver to see the hoeing<br />

machinery, increasing error to sometimes 8 cm per side <strong>of</strong> the crop row. The<br />

displacement <strong>of</strong> the hoeing machinery’s centre <strong>of</strong> rotation can help to reduce<br />

this error, as can having the centre <strong>of</strong> rotation <strong>of</strong> each individual hoe directly<br />

behind the blade. This approach has been successfully applied on the Mutsaers<br />

QI steering <strong>system</strong> (see Figure 1.3).<br />

17


Introduction<br />

18<br />

Figure 1.3 Inter-row Mutsaers QI type 500 (1 - centre <strong>of</strong> the<br />

rotation, 2 - individual hoeing section with separate<br />

adjustment possibilities, 3.- carrier <strong>of</strong> the toolbar allowing<br />

montage to the front <strong>of</strong> the tractor, 4 - row following front<br />

sight) (Anonymous 1 2007)<br />

More advanced technologies with optical <strong>system</strong>s show even more promise.<br />

Image recognition through the use <strong>of</strong> cameras and sensors controls the<br />

toolbar’s horizontal displacement using hydraulics. The Ecodan <strong>system</strong> uses<br />

this technology and allows tractor speeds <strong>of</strong> between 6 and15 km/h. The plant<br />

must be large enough to be detected by the camera and the camera must<br />

distinguish between plants and soil (ECO-DAN A/S 2007; Schans et al 2006).<br />

Another <strong>system</strong> working on the same principles, Robocrop (Anonymous 2 2007;<br />

Schans et al 2006), has also been tested.


2 State <strong>of</strong> the art<br />

2.1 Intra-row <strong>weed</strong> control<br />

State <strong>of</strong> the art<br />

Intra-row <strong>weed</strong>ing is the last but very important stage <strong>of</strong> successful non-<br />

chemical <strong>weed</strong> control. It shall be considered as a final <strong>weed</strong> elimination<br />

procedure and not as a primary method <strong>of</strong> <strong>weed</strong> control. However, there are<br />

many technical problems associated with intra-row <strong>weed</strong>ing, which are the main<br />

reason why even today the hand <strong>weed</strong>ing is still the most frequently used<br />

method <strong>for</strong> intra-row <strong>weed</strong>ing on organic farmlands in Western European<br />

countries. Mechanisation <strong>of</strong> the intra-row area cultivation is very complex and<br />

there are two streams <strong>of</strong> thought <strong>for</strong> solving this problem: using passive and<br />

active implements.<br />

2.1.1 Passive tools <strong>for</strong> intra-row <strong>weed</strong> control<br />

Well-known passive implements <strong>for</strong> intra-row <strong>weed</strong>ing are finger <strong>weed</strong>ers and<br />

torsion <strong>weed</strong>ers. Finger <strong>weed</strong>ers consist <strong>of</strong> plates rotating at an acute angle<br />

with the ground which have appendages, or fingers, extending radially from the<br />

disk (see Figure 2.1 a). One disk operates on each side <strong>of</strong> a plant row, and the<br />

distance from the plant can be adjusted to several centimetres apart to<br />

interlocking with as much a 5 cm overlap. The basic idea <strong>of</strong> this <strong>weed</strong>ing<br />

method is to uproot the <strong>weed</strong>s and eject them from the crop row. Usually, finger<br />

<strong>weed</strong>ers are very effectively combined with flat hoes between the rows <strong>for</strong>ming<br />

a tool <strong>for</strong> simultaneous inter- and intra-row hoeing which can cover several crop<br />

rows in one passage. These implements require very precise steering <strong>for</strong> row-<br />

following, which can be done manually or automatically with vision <strong>system</strong>s<br />

such as Ecodan and Robocrop.<br />

A major advantage is the flexibility, as a finger <strong>weed</strong>er can work on almost any<br />

type <strong>of</strong> crop which has sufficient distance between the rows.<br />

19


State <strong>of</strong> the art<br />

20<br />

Figure 2.1 a) Finger <strong>weed</strong>er (1 - hoeing head with 14 rigid fingers<br />

made from plastic, 2 - mounting arms allowing the<br />

adjustment <strong>of</strong> approaching angles) (Anonymous 3 2007) b)<br />

Torsion <strong>weed</strong>er (1 - spring tines mounted to not overlap<br />

each other, providing low disturbance, 2 - springs allow<br />

flexibility <strong>of</strong> the tines (Ascard 2007)<br />

A torsion <strong>weed</strong>er is another alternative that reaches very close to the crop. Two<br />

spring mounted tines drag along the ground parallel to the plant row, and on<br />

their ends have a bent section that is angled toward the plant (see Figure 2.1 b).<br />

At low tractor speeds, they overlap and are pushed apart by the plant as it<br />

passes. As long as <strong>weed</strong>s are small, they will not survive the tines. At greater<br />

speeds, the tines spread apart as they penetrate the soil, cultivating the ground<br />

more but removing fewer <strong>weed</strong>s.<br />

The main disadvantage <strong>of</strong> passive <strong>system</strong>s is that they are only suitable in a<br />

situation when the crop is robust enough to withstand damage (e.g. from the 4 th<br />

– 6 th true leaf stage <strong>of</strong> sugar beets) and the <strong>weed</strong>s must be relatively weak.<br />

Timing is the most important factor when these implements are used.<br />

Un<strong>for</strong>tunately determining the exact time and being able to <strong>weed</strong> on the field is<br />

not always possible, because <strong>of</strong> changeable weather conditions. If the <strong>weed</strong>ing<br />

is done late, <strong>weed</strong>s are stronger and they could withstand tillage. Both methods<br />

are effective only with small <strong>weed</strong>s, so the <strong>weed</strong>ing operation which is delayed<br />

has usually a decreased impact on <strong>weed</strong>s.


2.1.2 Active tools <strong>for</strong> intra-row <strong>weed</strong> control<br />

State <strong>of</strong> the art<br />

There are no commercially available powered intra-row <strong>weed</strong>ers, but several<br />

prototypes have been developed over the past 15 years. One was developed in<br />

the late 1990’s at Halmstadt University, Sweden. It is an autonomous robot with<br />

a vision-guided plant recognition <strong>system</strong> developed <strong>for</strong> sugar beet plants.<br />

Standing on four wheels, it is driven by two DC-servo motors on the two rear<br />

wheels and uses a rotating hoeing tool (1) which is lowered to <strong>weed</strong> and raised<br />

to pass over plant by use <strong>of</strong> hydraulic cylinder (see Figure 2.2). The vision<br />

<strong>system</strong> uses up to 19 plant characteristics to differentiate plants and <strong>weed</strong>s.<br />

The concept and a prototype <strong>of</strong> this <strong>system</strong> are shown in Figure 2.2.<br />

Figure 2.2 Concept and prototype <strong>of</strong> the intra-row hoeing developed<br />

at Halmstadt University (1 - <strong>weed</strong>ing tool, 2 - colour<br />

camera <strong>for</strong> plant identification, 3 - computer) (Åstrand B.<br />

2002)<br />

In Denmark, a hoeing <strong>system</strong> based on geo-referenced plant maps has been<br />

developed using the Osnabrück hoe (Griepentrog 2005). During the planting a<br />

location <strong>of</strong> every seed is recorded and this data are used <strong>for</strong> development <strong>of</strong> a<br />

geo-referenced seed map. The same map is a background <strong>for</strong> the control <strong>of</strong> the<br />

hoeing tool during the <strong>weed</strong>ing process. This hoeing <strong>system</strong> uses two RTK-<br />

GPS receivers and a tilt sensor <strong>for</strong> exact orientation during the <strong>weed</strong>ing.<br />

The Osnabrück hoe is a cycloid hoe consisting <strong>of</strong> a rotating cylinder on a<br />

vertical axis. Eight tines extend down vertically from the cylinder and are used<br />

to work the ground (see Figure 2.3). While the tractor moves <strong>for</strong>ward, the<br />

21


State <strong>of</strong> the art<br />

cylinder rotates and the tines, which are attached to the perimeter <strong>of</strong> the<br />

cylinder, create cycloid patterns on the ground. In Figure 2.4, the clycloid<br />

pattern is apparent. The <strong>novel</strong> concept is that the tines can be retracted to the<br />

interior <strong>of</strong> the cylinder, causing the tine tip to trace a smaller cycloid that avoids<br />

the plant. Each tine can be individually controlled in real time, avoiding plants<br />

detected by the guidance <strong>system</strong>. The hoe is driven by a hydraulic motor and<br />

can move vertically through the help <strong>of</strong> a custom parallelogram height control<br />

and left to right with a hydraulic side-shift <strong>system</strong>. The major disadvantage <strong>of</strong><br />

this <strong>system</strong>, other than the geo-positioning, is the many moving parts, requiring<br />

frequent, expensive maintenance.<br />

22<br />

Figure 2.3 Hoeing <strong>system</strong> based on geo-referenced control <strong>of</strong> the<br />

Osnabrück hoe (1 - hydraulic motor, 2 - rotating cylinder<br />

with eight tines, 3 - parallelogram <strong>for</strong> height control, 4 -<br />

GPS antenna) (Griepentrog 2007)


State <strong>of</strong> the art<br />

Figure 2.4 Clycloid trajectories <strong>of</strong> the Osnabrück hoe <strong>for</strong> a)<br />

rotational speed is equal to the <strong>for</strong>ward speed b)<br />

rotational speed is 1.25 times higher than the <strong>for</strong>ward<br />

speed c) rotational speed is 1.5 times higher than the<br />

<strong>for</strong>ward speed (Griepentrog 2007)<br />

The University <strong>of</strong> Wageningen in the Netherlands has also been developing an<br />

autonomous <strong>weed</strong>ing robot <strong>for</strong> sugar beets (Bakker et al. 2006). Until now they<br />

have developed the autonomous navigation <strong>of</strong> the vehicle along the rows in the<br />

sugar beet field. In the near future they plan to implement an intra-row <strong>weed</strong>ing<br />

<strong>system</strong> based on the previously presented <strong>mechanical</strong> device (Bontsema et al.<br />

23


State <strong>of</strong> the art<br />

1998). This device consists <strong>of</strong> a 30 cm diameter rotating disk that rotates on an<br />

axis parallel to both the ground and direction <strong>of</strong> travel. Two knives, attached<br />

with springs opposite to each other on the perimeter <strong>of</strong> the disk, can stay<br />

retracted inside the disk area or they can fold out depending on the intensity <strong>of</strong><br />

the rotational speed, due to the balance between the centrifugal <strong>for</strong>ce and the<br />

spring <strong>for</strong>ce. The disk is actuated by a hydraulic motor whose exact rotational<br />

speed is controlled by a hydraulic controller. The controller adjusts the rotational<br />

speed value according to the detected plant position. The detection unit<br />

consists <strong>of</strong> a combination <strong>of</strong> three infrared transmitters and receivers placed<br />

above each other on a gantry on different plant height levels. A weighted<br />

summation <strong>of</strong> the signals from three sensors is combined to a single signal<br />

which is a base <strong>for</strong> processing.<br />

During the <strong>weed</strong>ing operation the motor rotates permanently at 850 rpm with<br />

knives extended to the working position, until the detection <strong>system</strong> does not<br />

detect a beet plant. After a beet has been recognised the rotational speed<br />

decreases to 700 rpm with almost immediate fold-in <strong>of</strong> the knives.<br />

At Cranfield University in Silsoe, UK, a rotating disk <strong>weed</strong>er has been<br />

developed (Dedousis et al. 2006). It consists <strong>of</strong> a thin rotating disc with a cut-out<br />

sector and a bevel cut back at its circumference (see Figures 2.5 and 2.6). The<br />

disc acts in a horizontal plane and operates at a fixed distance parallel to the<br />

plant row. This allows the disc to work the ground in both the intra- and inter-<br />

row areas. As the disk rotates, the <strong>weed</strong>s are cut by the sharp edge along the<br />

perimeter. The bevelled cut-out section allows <strong>for</strong> one plant per revolution to<br />

stay in the protected area without the contact with the disc. Assuming a plant<br />

distance <strong>of</strong> 300 mm, the ideal disc geometry was calculated to have a 175 mm<br />

diameter and 130° cut-out section. A bevel shape can be modified on the disk to<br />

achieve different kinds <strong>of</strong> <strong>weed</strong> cutting. Also, the inclination angle and working<br />

depth are adjustable depending on the plant type and soil conditions.<br />

Preliminary tests have shown that up to 60 % <strong>of</strong> <strong>weed</strong>s within an 80 mm radius<br />

can be eliminated, and up to 80% <strong>of</strong> <strong>weed</strong>s at greater radii. In a test in<br />

September 2006, 77 % <strong>of</strong> <strong>weed</strong>s were judged to be removed and only one plant<br />

out <strong>of</strong> 24 showed damage. Angular error <strong>of</strong> the disc was also quite low,<br />

normally less than 10°. A disadvantage <strong>of</strong> this tool is that it is limited to plant<br />

24


State <strong>of</strong> the art<br />

spacings <strong>of</strong> 25 cm or above because <strong>of</strong> the current size and geometry. The disk<br />

geometry would have to be redesigned <strong>for</strong> plant <strong>system</strong>s with intra-row distance<br />

less than 25 cm. Also, to achieve optimal <strong>weed</strong>ing the machine would either<br />

require two passes, one on each side <strong>of</strong> the plant row, or have to include two<br />

disks per plant row.<br />

Figure 2.5 Illustration <strong>of</strong> the hoeing concept using the rotating disk<br />

(Dedousis et al. 2006)<br />

Figure 2.6 Rotating disk <strong>weed</strong>er a) the toolframe with two rotary<br />

cultivator units without inter-row cultivation blades b) the<br />

toolframe with one rotary cultivator without inter-row<br />

cultivation blades mounted on the front <strong>of</strong> the tractor (1 -<br />

rotating disc, 2 - camera <strong>for</strong> row following, 3 - toolframe,<br />

4 - tool carrier wheel with suspension allowing cultivation<br />

depth control (Dedousis et al. 2007)<br />

25


State <strong>of</strong> the art<br />

26<br />

2.2 Detection <strong>of</strong> the plants<br />

Generally, two concepts <strong>of</strong> the data collection can be defined in site specific<br />

<strong>weed</strong> control:<br />

� the <strong>weed</strong> mapping concept and<br />

� the real-time concept.<br />

In the <strong>weed</strong> mapping concept, the in<strong>for</strong>mation about the <strong>weed</strong>s (location,<br />

species, density etc.) needs to be collected be<strong>for</strong>e the <strong>weed</strong>ing, as a separate<br />

operation. In the real-time concept, the <strong>weed</strong> detection is carried out during the<br />

<strong>weed</strong>ing (Nordbo et al. 1994).<br />

In the <strong>weed</strong> mapping concept data about the <strong>weed</strong>s are associated with GPS<br />

coordinates, which refers to a possible built-in error in the accuracy <strong>of</strong> the<br />

<strong>system</strong>. For site specific spraying <strong>system</strong>s such an error is irrelevant, but <strong>for</strong><br />

robotic <strong>system</strong>s which are oriented on a single plant treatment, such an error<br />

can cause significant decrease in efficiency. The error can first occur after the<br />

plant or <strong>weed</strong> has been detected and the combined data about the plant and<br />

position stored to the map. During the <strong>weed</strong>ing operation the <strong>system</strong> reads data<br />

from the map and combines them with the GPS coordinates <strong>of</strong> the vehicle. That<br />

could be a point when the error appears <strong>for</strong> the second time. The most recent<br />

GPS <strong>system</strong>s have real time kinematic signal correction (RTK) which provides<br />

+/– 1 inch (~2.5 cm) accuracy (Buick 2007). In the worst case, according to the<br />

mapping concept, the error can reach twice the accuracy value, which is<br />

approximately 5 cm. Concerning the intra-row distances in row crops, (e. g.<br />

sugar beet 17 to 20 cm) the positioning error <strong>of</strong> the intra-row <strong>weed</strong>ing<br />

equipment can reach 33%. Also, the plants can theoretically emerge up to 2 cm<br />

from the position where the seed was originally planted, reducing the positional<br />

accuracy <strong>of</strong> the map even more. Because <strong>of</strong> the possibility that such an error<br />

can occur, the <strong>weed</strong>/plant mapping concept has not been taken into<br />

consideration in this research.<br />

Taking into account the real-time concept, two major principles have typically<br />

been used <strong>for</strong> plant/<strong>weed</strong> distinction (Thompson et al. 1990): either the


State <strong>of</strong> the art<br />

detection <strong>of</strong> certain geometric differences between the crop and <strong>weed</strong> species,<br />

or differences in spectral reflectance.<br />

It has been confirmed that discrimination between monocots and dicots is<br />

possible using shape feature analysis (Woebbecke et al. 1995). However it has<br />

been stated that <strong>weed</strong> detection based on texture (leaf shape) analysis could<br />

become fairly complicated, because <strong>of</strong> a wide spectrum <strong>of</strong> different leaf shapes<br />

<strong>of</strong> various species (Guyer et al. 1986). Particular problems are the unfavourable<br />

conditions which can occur on the field:<br />

� overlapping <strong>of</strong> the leaves;<br />

� leaf orientation in relation to the plane in which the trans<strong>for</strong>mation <strong>of</strong><br />

the 3 dimensional space to 2 dimensional image has been done;<br />

� variation <strong>of</strong> the distance between the camera and the target plant,<br />

causing changes in field <strong>of</strong> view and focusing and<br />

� trans<strong>for</strong>mation <strong>of</strong> the leaf boundaries in images in reference to the<br />

model due to their movement in the wind.<br />

On the other hand, colour characteristics <strong>of</strong> plants <strong>of</strong>ten provide sufficient<br />

in<strong>for</strong>mation <strong>for</strong> distinction between different species, impose fewer restrictions<br />

on leaf overlap, leaf orientation, camera position and camera focusing. A study<br />

<strong>of</strong> <strong>weed</strong> detection based on the differences in the stem colour, detecting<br />

species with stems colours ranging from reddish to purplish (El-Faki et al. 2000)<br />

has proved the potentials <strong>of</strong> the colour approach. Low processing speed,<br />

hardware requirements and dependence on variable conditions in the field can<br />

be generally designated as bottlenecks <strong>of</strong> machine vision <strong>system</strong>s.<br />

Several groups have measured the spectral reflectance <strong>of</strong> crops and <strong>weed</strong><br />

species to evaluate the possibility <strong>of</strong> crop/<strong>weed</strong> discrimination based on<br />

different spectral reflectance (Franz et al. 1995; Zwiggelaar 1998). The<br />

advantage <strong>of</strong> using spectral reflectance <strong>for</strong> plant/<strong>weed</strong> detection is the fast data<br />

processing. However, differences in spectral characteristics are not always<br />

large and robust enough <strong>for</strong> unique decision (Clausen et al. 2000). A review <strong>of</strong><br />

the use <strong>of</strong> spectral properties <strong>for</strong> <strong>weed</strong> detection and identification has been<br />

written by Noble (Noble and Crowe 2002).<br />

27


State <strong>of</strong> the art<br />

The fluorescence spectroscopy as a new approach <strong>for</strong> discrimination between<br />

crops and <strong>weed</strong>s has been recently tested. A review <strong>of</strong> the methodology and<br />

promising results have been reported (Panneton et al. 2006).<br />

Most <strong>of</strong> the research in <strong>weed</strong> detection has been focused on <strong>system</strong>s which can<br />

be applied in site specific spraying. Detection <strong>of</strong> the individual plants and their<br />

relative position has been not the primary objective <strong>of</strong> those studies. However,<br />

new approaches like <strong>mechanical</strong> <strong>weed</strong> control and especially the <strong>mechanical</strong><br />

intra-row <strong>weed</strong> control have changed the target objects which need to be<br />

recognised with machine vision. Excepting a few recent studies, <strong>system</strong>s <strong>for</strong><br />

recognition <strong>of</strong> individual plants are still under development at the level <strong>of</strong><br />

prototypes.<br />

As mentioned be<strong>for</strong>e, <strong>for</strong> successful and efficient intra-row <strong>weed</strong> control<br />

detection <strong>of</strong> the position <strong>of</strong> every crop plant is necessary. A methodical review<br />

<strong>of</strong> individual plant recognition approaches based on spectral properties,<br />

morphological and textural features and pattern recognition pointing out<br />

advantages and disadvantages has been written by Åstrand (Åstrand 2005).<br />

Particular attention is given to the implementation <strong>of</strong> the context in<strong>for</strong>mation<br />

(knowledge about the planting grid) in the crop/<strong>weed</strong> distinction algorithm <strong>for</strong><br />

increasing the classification efficiency. This overview <strong>of</strong> plant/<strong>weed</strong> detection<br />

methodology makes evident the considerable ef<strong>for</strong>ts concentrated on research<br />

in the area <strong>of</strong> single plant detection.<br />

28


Definition <strong>of</strong> the problem and research objectives<br />

3 Definition <strong>of</strong> the problem and research objectives<br />

3.1 Definition <strong>of</strong> the problem<br />

According to the fact that <strong>mechanical</strong> <strong>weed</strong>ing should provide cultivation <strong>of</strong> the<br />

entire space around the crop plants, three different areas need to be recognised<br />

in row crops. The first is the “inter-row area”-that is, the area between rows.<br />

Mechanical <strong>weed</strong>ing <strong>of</strong> this area is more or less solved with different<br />

commercial tools available on the market. The second is the “intra-row area”-<br />

that is, the area between plants in one row and the third is the “close to crop<br />

area”-that is, the area nearest to the crop plant (Nørremark and Griepentrog<br />

2004). The definition <strong>of</strong> the inner border (diameter) <strong>of</strong> the close to crop area is<br />

highly dependent on the crop species and growth stages, as well as from the<br />

<strong>weed</strong>ing tool which is used. To ensure, with high confidence, that a <strong>weed</strong>ing<br />

tool will not cause any negative influence on the crop, the area occupied by the<br />

plant should be always increased with a so-called “protected” (ring-shape) area<br />

around it. Definition <strong>of</strong> the areas <strong>of</strong> great importance <strong>for</strong> the <strong>mechanical</strong> intra-<br />

row <strong>weed</strong> control is presented in Figure 3.1.<br />

Distance between<br />

successive rows<br />

Protected area<br />

In-row distance between plants<br />

Figure 3.1 Areas in the row crop field<br />

Plant area<br />

Crop row<br />

Crop row<br />

29


Definition <strong>of</strong> the problem and research objectives<br />

Although the plants were sown with constant spacing, the distance between the<br />

plants in the row can vary and some <strong>of</strong> the expected positions can be without<br />

plants, because <strong>of</strong> various environmental conditions. A <strong>weed</strong>ing tool should<br />

appropriately respond to all deviations from the expected plant/<strong>weed</strong> distribution<br />

pattern, such as the missing plants (1), <strong>weed</strong>s appearing in the close-to-crop<br />

area (2) and non-regular and varying distances between plants in the row (3)<br />

(see Figure 3.2).<br />

30<br />

Figure 3.2 Deviations from the expected plant/<strong>weed</strong> distribution<br />

pattern in field conditions<br />

For successful and accurate intra-row <strong>weed</strong> control, the position <strong>of</strong> every single<br />

plant has to be determined. The eventual deviation from the sowing pattern<br />

needs to be detected and used to correct the control <strong>of</strong> the <strong>weed</strong>ing tool.<br />

Because <strong>of</strong> that, detection <strong>of</strong> the plants and the response <strong>of</strong> the <strong>system</strong> <strong>for</strong> plant<br />

detection need to be fast enough to be applicable in combination with real time<br />

<strong>weed</strong>ing tools.<br />

2<br />

1<br />

The optimal sowing distance <strong>for</strong> different crop plants is heterogeneous, thus the<br />

<strong>weed</strong>ing tool has to be flexible and adaptable to different intra-row distances.<br />

3<br />

3<br />

1


3.2 Research objectives<br />

Definition <strong>of</strong> the problem and research objectives<br />

The main objective <strong>of</strong> this research was the development and realisation <strong>of</strong> an<br />

autonomous intra-row <strong>weed</strong>ing <strong>system</strong> based on <strong>mechanical</strong> elimination <strong>of</strong><br />

<strong>weed</strong>s in row crops which can be used in different plant spacing <strong>system</strong>s,<br />

various plant intra-row distances and growth stages. The main objective can be<br />

split into three different sub-objectives:<br />

� <strong>Development</strong> <strong>of</strong> a hardware solution <strong>for</strong> detection <strong>of</strong> the crop plants’<br />

centre position in real-time;<br />

� Design <strong>of</strong> a virtual prototype <strong>of</strong> the intra-row <strong>weed</strong>ing tool and<br />

kinematical analysis <strong>of</strong> the suggested tool solution concerning hoeing<br />

trajectories in different plant <strong>system</strong>s and<br />

� <strong>Development</strong> <strong>of</strong> a physical prototype, based on a servo motor, which<br />

uses the in<strong>for</strong>mation about the crop plants’ centre position <strong>for</strong><br />

accurate controlling <strong>of</strong> the hoeing tool. The developed <strong>system</strong> needs<br />

to demonstrate ability to hoe the area between two successive plants<br />

inside the crop row in laboratory conditions in real-time.<br />

31


4 Materials and methods<br />

4.1 Detection <strong>of</strong> the single plant position<br />

Materials and methods<br />

Considering the expeditious research and development in the field <strong>of</strong> online<br />

detection <strong>of</strong> single plant position and plant/<strong>weed</strong> distinction, it is expected that<br />

appropriate <strong>system</strong>s will be available on the market in near future. Accordingly,<br />

the development <strong>of</strong> a <strong>system</strong> <strong>for</strong> single plant position detection was not targeted<br />

as the primary objective <strong>of</strong> this research. A simplified <strong>system</strong> based on the<br />

spectral characteristics <strong>of</strong> plants combined with the context in<strong>for</strong>mation <strong>of</strong> the<br />

planting pattern has been constructed as an interim solution.<br />

4.1.1 Sensor equipment<br />

4.1.1.1 Digital colour sensor<br />

After evaluation <strong>of</strong> several approaches <strong>for</strong> plant detection, concerning the basic<br />

requirement, which is accurate detection <strong>of</strong> the plant centre position in real time,<br />

a method based on non-selective detection <strong>of</strong> green-coloured objects, with an<br />

industrial RGB fibre optic sensor connected to an RGB digital fibre optic<br />

amplifier was chosen. The principle <strong>of</strong> colour detection in such sensors is based<br />

on a three-colour light source transmitter and appropriate receiver. The light<br />

emitter is located in the amplifier within which the beams <strong>of</strong> three colours are<br />

brought into a straight line by use <strong>of</strong> mirrors.<br />

The advantages <strong>of</strong> the three-colour light source sensors over conventional<br />

single-colour light source sensors are:<br />

� The received light quantity is converted into a ratio <strong>of</strong> three colours,<br />

and the target is recognized by its colour, whereas certain colours by<br />

single-colour illumination receive the same light quantity and they<br />

cannot be differentiated.<br />

� Even when the target position changes and the received light<br />

quantity changes, the ratio <strong>of</strong> the three colours does not change<br />

whereas by conventional <strong>system</strong>s the received light quantity changes<br />

according to the distance between the target and the sensor head.<br />

33


Materials and methods<br />

34<br />

� Since detection is based on RGB components, it is less affected by<br />

target position and vibration.<br />

Several sensors were tested, and the CZ – H35S optical sensor head and the<br />

CZ – V21P digital fibre optic amplifier from Keyence Company have been<br />

chosen as most appropriate according to the requirements. The CZ – V21P<br />

digital fibre optic amplifier supports three different detection modes based on<br />

the combination <strong>of</strong> colour component detection and light intensity. The control<br />

interface built in to the amplifier allows the user to choose the optimal detection<br />

mode and to set up a matching rate corresponding between the calibrated<br />

target colour, as a reference, and the target colour currently being detected.<br />

The amplifier consists <strong>of</strong> four digital physical channels which can be separately<br />

calibrated with ad-hock autocalibration in few steps.<br />

Depending on the intensity and position <strong>of</strong> the illumination, some parts <strong>of</strong> the<br />

target objects can appear white as a consequence <strong>of</strong> lustre. The CZ-H35S<br />

sensor head incorporates a polarizing filter which cancels the reflection from the<br />

glossy section and only recognises targets by their colour components. Thus<br />

the CZ-H35S sensor head maintains accurate detection despite changing target<br />

conditions.<br />

Detecting range <strong>of</strong> the CZ-H35S sensor head is between 28 mm and 52 mm,<br />

with a spot diameter <strong>of</strong> 4.5 mm. The response time <strong>of</strong> the amplifier depending<br />

on the chosen detection mode lies between 200 µs and 8 ms. The sensor head<br />

and amplifier are illustrated in Figure 4.1.


Materials and methods<br />

Figure 4.1 a) RGB fibre optic sensor CZ-H35S and RGB digital fibre<br />

optic amplifier CZ – V21P b) RGB fibre optic sensor in<br />

working position with illustrated optimal detection range<br />

and spot diameter <strong>of</strong> the light source<br />

4.1.1.2 Digital laser sensor<br />

To increase the reliability <strong>of</strong> the plant detection, the in<strong>for</strong>mation about the<br />

objects appearing along the row line, their height and reflectance were tracked.<br />

The fact, that plants as objects are higher than the level <strong>of</strong> the soil surface,<br />

exceptions can appear only immediately after emerging when plants can have<br />

the same size as soil clumps, induced the use <strong>of</strong> additional support in<strong>for</strong>mation<br />

<strong>for</strong> plant detection. High accuracy, area covering and short response time were<br />

the main requirements which affected the sensor selection.<br />

A hi-power definite-reflective area selection laser sensor head LV – H47 with<br />

appropriate LV- 21AP amplifier from Keyence Company, fulfilled the<br />

requirements and it was implemented in the plant detection unit. This type <strong>of</strong><br />

sensor can be used <strong>for</strong> stable detection <strong>of</strong> the objects, even when targets have<br />

variations in shape or surface condition, which is one <strong>of</strong> the main characteristics<br />

<strong>of</strong> the plant detection. With definite-reflective type detection, the LV-H47 can<br />

ignore any influence <strong>of</strong> background conditions. Using a high-speed A/D<br />

converter, the LV-21AP amplifier substantially improves upon conventional<br />

35


Materials and methods<br />

response speeds associated with automatic calibration type sensors. The<br />

response time can reach 80 µs in mode <strong>for</strong> fast detection.<br />

The amplifier supports four different detection modes: standard with normal or<br />

increased hysteresis and differentiation method detecting upper or lower edge<br />

<strong>of</strong> the received light change. The light sensitivity can be calibrated <strong>for</strong> two digital<br />

channels separately. The sensor and the amplifier are illustrated in the Figure<br />

4.2.<br />

Height detection range <strong>of</strong> the LV-H47 sensor head is between 55 mm and 85<br />

mm and the corresponding covered width is between 20 mm and 25 mm. As a<br />

light source, a visible red semiconductor laser with 650 nm wavelength is<br />

installed in this head with pulse duration <strong>of</strong> 3.5 ms.<br />

36<br />

Figure 4.2 a) Laser sensor head LV – H47 with appropriate LV-<br />

21AP amplifier b) Sensor head in working position with<br />

illustrated optimal detection range and corresponding<br />

width <strong>of</strong> the area covered by laser<br />

RGB sensor and the laser sensor were mounted on a joint carrier behind one<br />

another on a 50 mm distance as shown in Figure 4.3. The sensor carrier was<br />

mounted on a toolframe allowing accurate following <strong>of</strong> the soil surface to keep<br />

the constant distance between the sensors and the soil surface.


Materials and methods<br />

Figure 4.3 a) Joint carrier <strong>of</strong> plant detection sensors b) Toolframe<br />

with wheels allowing accurate following <strong>of</strong> the soil<br />

surface (1- laser sensor, 2 - RGB sensor, 3 - joint carrier,<br />

4 - wheels, 5 - toolframe)<br />

4.1.1.3 Forward position detection<br />

Accurate detection <strong>of</strong> the <strong>for</strong>ward position is necessary <strong>for</strong> adequate plant<br />

detection and appropriate assignment <strong>of</strong> the relative coordinates to every single<br />

plant. For the experimental work under laboratory conditions two different<br />

methods have been used in parallel to prove the <strong>system</strong> robustness.<br />

4.1.1.4 Position sensor with incremental encoder<br />

This device translates linear motion into a proportional electrical signal. The<br />

sensor consists <strong>of</strong> a calibrated measuring cable which winds onto an accurately<br />

machined cable drum. The drum is mounted onto a shaft which is tensioned by<br />

a coil spring which gives a specified pull-in <strong>for</strong>ce to maintain cable tension and<br />

control.<br />

The complete <strong>mechanical</strong> assembly is installed in a rugged enclosure together<br />

with the electronic components <strong>of</strong> the sensor. The <strong>mechanical</strong> components <strong>of</strong><br />

the sensor drive an incremental rotary encoder with digital outputs via a<br />

37


Materials and methods<br />

coupling. The outputs from the sensor’s electronics can then be fed into a wide<br />

variety <strong>of</strong> measurement and control <strong>system</strong>s. The electro<strong>mechanical</strong> WS3.1<br />

pp530 position sensor from ASM Company was used in experiments.<br />

During the operation the free end <strong>of</strong> the measuring cable is attached to the<br />

moving part <strong>of</strong> the machine, in our case to the sensor carrier. The position<br />

sensor then converts the linear cable movement as it winds on and <strong>of</strong>f the cable<br />

drum into a rotary motion which is then converted into an electrical output<br />

signal.<br />

Resolution <strong>of</strong> this sensor is 1 pulse per mm and it has a cable length <strong>of</strong> 15,000<br />

mm. Electrical outgoing signals are standard TTL-s.<br />

38<br />

4.1.1.5 Rotary encoder position sensor<br />

The second alternative <strong>for</strong> the position measurement under laboratory<br />

conditions was established on a standard incremental encoder mounted on a<br />

supplementary wheel (timing belt pulley) moving together with the carrier<br />

vehicle. The resolution <strong>of</strong> the incremental encoder and the diameter <strong>of</strong> the<br />

pulley was chosen in accordance with the requested resolution <strong>of</strong> the <strong>for</strong>ward<br />

motion <strong>of</strong> the carrier. The idea was to find a combination providing similar<br />

resolution as the electro<strong>mechanical</strong> WS3.1 pp530 position sensor, which was 1<br />

impulse per mm. An incremental encoder from Wachendorff electronick WDG<br />

40A-250-ABN-G24-K2 with 250 impulses per rotation was assembled with a<br />

26L050 pulley with diameter <strong>of</strong> 82 mm. With a simple equation it is possible to<br />

calculate the resolution <strong>of</strong> the alternative position measurement <strong>system</strong>.<br />

D * π 0.082 * π<br />

resolution 250<br />

pulley<br />

−3<br />

Forward resolution = = = 1.030 *10 m<br />

encoder<br />

(4.1)


4.1.2 Data acquisition<br />

4.1.2.1 Hardware<br />

Materials and methods<br />

After conditioning, signals from sensors are acquired with a notebook PC<br />

computer through a plug and play multifunctional USB DAQPad-6015 from<br />

National Instruments. The combination <strong>of</strong> DAQPad-6015 and signal<br />

conditioning unit is designed <strong>for</strong> a broad range <strong>of</strong> measurements in the field.<br />

The DAQPad-6015 consists <strong>of</strong> sixteen 16-bit analog input channels, two analog<br />

output channels and eight digital input/output channels and two counters. The<br />

<strong>system</strong> is user friendly, including NI-DAQmx measurement services s<strong>of</strong>tware <strong>for</strong><br />

simple applications and it is compatible with NI LabVIEW, LabWindows/CVI,<br />

Measurement Studio <strong>for</strong> Visual Studio .NET and other USB data acquisition<br />

devices. The maximum sampling rate <strong>of</strong> the device is up to 200,000 samples/s<br />

<strong>for</strong> a single channel.<br />

4.1.2.2 S<strong>of</strong>tware<br />

The s<strong>of</strong>tware solution <strong>for</strong> the data acquisition and plant position detection was<br />

realised with LabVIEW 8 from National Instruments. LabVIEW is a plat<strong>for</strong>m and<br />

development environment <strong>for</strong> a visual programming language commonly used<br />

<strong>for</strong> data acquisition, instrument control, and industrial automation.<br />

The visual programming language used in LabVIEW is a dataflow language<br />

also known as G code or block diagram code. Execution is determined by the<br />

structure <strong>of</strong> a graphical block diagram, which is actually the source code. This<br />

language allows parallel execution on multi-processing and multi-threading<br />

hardware. Data flow completely defines the execution sequence and it is as<br />

well-defined as with any textually coded language such as C, Visual BASIC, etc.<br />

Programs and subroutines are called virtual instruments (VI-s). Each VI has<br />

three components: a block diagram, a front panel and a connector panel.<br />

LabVIEW includes a compiler that produces native code <strong>for</strong> the CPU plat<strong>for</strong>m.<br />

The graphical code is translated into executable machine code by interpreting<br />

the syntax and by compilation. The syntax is strictly en<strong>for</strong>ced during the editing<br />

39


Materials and methods<br />

process and compiled into the executable machine code when requested to run<br />

as an application. Developed VI can be run under the LabVIEW environment or<br />

as a stand-alone application. Furthermore, it is possible to create distributed<br />

applications which communicate by a client/server scheme, and thus is easier<br />

to implement due to the inherently parallel nature <strong>of</strong> G-code.<br />

One benefit <strong>of</strong> LabVIEW in relation to other development environments is the<br />

extensive support <strong>for</strong> accessing instrumentation hardware. Drivers and<br />

abstraction layers <strong>for</strong> many different types <strong>of</strong> instruments and buses are<br />

included or are available <strong>for</strong> inclusion. The abstraction layers <strong>of</strong>fer standard<br />

s<strong>of</strong>tware interfaces to communicate with hardware devices.<br />

Generally, code can be slower than equivalent compiled C code, although the<br />

differences <strong>of</strong>ten lie more with program optimization than inherent execution<br />

speed.<br />

A benefit <strong>of</strong> the LabVIEW environment is the plat<strong>for</strong>m independent nature <strong>of</strong> the<br />

G-code, which is portable between the different LabVIEW <strong>system</strong>s <strong>for</strong> different<br />

operating <strong>system</strong>s such as Windows, Mac-OS and Linux. Code can be<br />

uploaded onto an increasing number <strong>of</strong> targets including devices like Phar Lap<br />

OS based LabVIEW real-time controllers, Pocket PC-s, PDA-s, FieldPoint<br />

modules and into FPGA-s on special boards.<br />

40<br />

4.1.3 Experimental field<br />

Experiments were conducted in a particularly prepared soil box containing three<br />

different soil types, representing the most frequently appearing types in<br />

Germany. Total length <strong>of</strong> the soil box was 9 metres and it was divided into three<br />

equal parts. The first partition was filled with a sandy soil containing 56.9%<br />

sand, 34.5% silt and 8.6% clay. The second partition was filled with a silty soil<br />

containing 10.7% sand, 71.8% silt and 17.5% clay. The last partition was filled<br />

with a clay soil containing16.1% sand, 52.6% silt and 45.6% clay. The<br />

experimental field was 2 metres wide providing a possibility to drive the carrier<br />

over the soil surface through several crop rows positioned parallel to each<br />

other.


4.1.4 Test objects<br />

Materials and methods<br />

For sensors and detection algorithm testing, three different artificial objects<br />

simulating different plant development stages have been used. Green coloured<br />

wood sticks with 5-mm and 10-mm diameter were used to simulate the early<br />

development stage <strong>of</strong> the plants. The simulation <strong>of</strong> the plants in 4- to 6-leaf<br />

stage has been done using artificial plants with diameter range between 30 and<br />

50 mm. Test objects palette is shown in Figure 4.4.<br />

Figure 4.4 Test objects used in experiments <strong>for</strong> detection <strong>of</strong> the plant<br />

centre position<br />

4.1.5 Test <strong>of</strong> the detection <strong>system</strong>’s accuracy<br />

Two experimental rows <strong>of</strong> 30 green coloured wood sticks, with 5-mm and 10-<br />

mm diameter respectively, were used to test the robustness <strong>of</strong> the detection<br />

<strong>system</strong>. The detection <strong>of</strong> the rows was repeated 10 times <strong>for</strong> two different<br />

scenarios in which sampling distance were set to 2 mm and 5 mm. It<br />

corresponds to the detection <strong>of</strong> 300 objects <strong>for</strong> each scenario. The conditions<br />

(sensor adjustment and input features) were the same <strong>for</strong> each series <strong>of</strong><br />

experiments.<br />

4.1.6 Test <strong>of</strong> the detection <strong>system</strong>’s robustness<br />

The intensity <strong>of</strong> the illumination in field conditions influences the quality <strong>of</strong> the<br />

plant detection. To check the robustness <strong>of</strong> the developed <strong>system</strong> <strong>for</strong> detection<br />

<strong>of</strong> the plant centre position experiments on an experimental row <strong>of</strong> 30 artificial<br />

41


Materials and methods<br />

plants were repeated 20 times in darkness, by daylight and with intensive<br />

artificial illumination respectively.<br />

42<br />

4.2 The use <strong>of</strong> integrated mechanism design and<br />

simulation in prototype development<br />

The path from an idea to a prototype can be significantly shortened by the use<br />

<strong>of</strong> integrated mechanism design and simulations. With the intensified growth <strong>of</strong><br />

processing power and s<strong>of</strong>tware capabilities the concept <strong>of</strong> virtual prototyping<br />

(VP) has become an appropriate alternative to conventional physical<br />

prototypes.<br />

4.2.1 Introduction to prototypes<br />

The design process is nowadays shifting rapidly toward the use <strong>of</strong> advanced<br />

three-dimensional modelling techniques and a relatively new technology called<br />

virtual prototyping. This technique involves the creation <strong>of</strong> a comprehensive<br />

three-dimensional model capable <strong>of</strong> interacting with a virtual environment that<br />

allows <strong>for</strong> the testing <strong>of</strong> every functional aspect <strong>of</strong> a mechanism. Any<br />

mechanism can be simulated to interact directly with the same elements it will<br />

eventually encounter in its real-world environment.<br />

Up until very recently, just the last five to ten years, all prototype testing was<br />

conducted on physical prototypes that had to be manually built and tested.<br />

Although procedures <strong>for</strong> physical prototypes development have been perfected<br />

and are today quite efficient, several major drawbacks still exist, mainly<br />

because <strong>of</strong> financial, material, labour, and time demands required to complete<br />

the cycle. For any new prototyping process to be useful, it will have to continue<br />

to provide all the feedback <strong>of</strong> physical prototyping, while at the same time<br />

reducing or eliminating its drawbacks. Ideally, it will also provide additional<br />

usefulness not currently available in physical prototyping. Virtual prototyping<br />

meets all <strong>of</strong> these requirements and, as it is still a new technology, promises to<br />

continuously improve in the coming years.<br />

With the exponential growth <strong>of</strong> s<strong>of</strong>tware and hardware capabilities at the<br />

beginning <strong>of</strong> the 21 st century, the concept <strong>of</strong> a virtual prototype has only recently


Materials and methods<br />

become a possibility. The question now is whether it is more beneficial to<br />

continue to rely on and seek to further improve physical prototyping or to switch<br />

over to a virtual prototyping centred testing process. Virtual prototyping <strong>of</strong>fers<br />

many significant advantages over physical prototyping that makes it worthy <strong>of</strong><br />

consideration and use.<br />

4.2.2 Advantages <strong>of</strong> virtual prototyping<br />

The advantages <strong>of</strong> virtual prototyping have caused it to become widely used in<br />

the academic and industrial sectors. The most important advantages include<br />

cost savings in labour and materials, nearly immediate feedback from prototype<br />

testing, increased possibilities <strong>for</strong> design variations and shortened time from a<br />

concept to a market ready product.<br />

Many designs are unique and they entail a lot <strong>of</strong> trials to eliminate errors in<br />

order to achieve the first prototype ready <strong>for</strong> manufacturing. Time demanding<br />

development results in higher costs and delays in prototype production. The<br />

time delays are <strong>of</strong>ten <strong>of</strong> vital concern, because the progress in design is <strong>of</strong>ten<br />

halted awaiting the results <strong>of</strong> prototype testing. Often the data required from a<br />

prototype test is essential to the next design decision.<br />

Usually trained lab technicians, and not the designer, carry out the testing. This<br />

means, that the designer needs to take a lot <strong>of</strong> time to explain and describe<br />

what he exactly hopes to gain out <strong>of</strong> the test. The understanding <strong>of</strong> the<br />

experiment is potentially subject to error, and it is sometimes the case that the<br />

designer does not get all data that he would have liked from a prototype test<br />

and the experiment needs to be repeated. Also, motion experiments with a<br />

conventional physical prototype can take a lot <strong>of</strong> time and <strong>of</strong>ten it is hard to<br />

conduct explicit measurements.<br />

On the other hand use <strong>of</strong> virtual prototypes reduces the build-test-analyze<br />

process from weeks or even months, when all the delays are factored, to terms<br />

<strong>of</strong> minutes and hours. A simulation-ready model is simply an assembly <strong>of</strong> all the<br />

parts that have been designed, so a virtual model can be built just by defining<br />

the relations between parts and their motion constrains. The power <strong>of</strong> virtual<br />

43


Materials and methods<br />

prototyping is even more evident in the testing and analysis phase. With a<br />

virtual prototype, upon completion <strong>of</strong> the simulation, all the calculated data can<br />

be accessed and processed immediately. The raw data can be directly<br />

analysed inside the s<strong>of</strong>tware or easily imported into another numerical<br />

application <strong>for</strong> further analysis. The scope <strong>of</strong> the data includes almost<br />

everything that exists under real operating conditions: <strong>for</strong>ces, deflections,<br />

displacements, stresses, etc.<br />

Another advantage <strong>of</strong> virtual prototyping is the flexibility it <strong>of</strong>fers in prototype<br />

design. In traditional prototyping, many different ideas are brainstormed,<br />

eventually resulting in several scaled mock-ups. The number <strong>of</strong> prototypes<br />

produced is usually limited because <strong>of</strong> cost, material availability, and<br />

manufacturing and storage space limitations. Once a prototype is produced, any<br />

changes in the design need to be implemented manually. Unless a major<br />

overhaul <strong>of</strong> the prototype is acceptable, only small changes are possible,<br />

because large design changes are impractical. With virtual prototyping there is<br />

no limitation caused by costs or space requirements to build the prototype, so<br />

any number <strong>of</strong> design variations are possible. A part change or modification is<br />

automatically updated, maintaining the project without necessity <strong>for</strong> corrections<br />

in all versions <strong>of</strong> the prototype. Additionally, a current version can be easily<br />

reverted back to an earlier design stage, because all the changes made during<br />

the design process have been stored as a back-up.<br />

Most <strong>of</strong> the outcomes <strong>of</strong> physical prototyping can be achieved in virtual<br />

prototyping. All the dimensional interactions between parts can be examined.<br />

By being able to look at the virtual model from any angle, any issue involving<br />

line-<strong>of</strong>-sight or part interferences can be checked and different kinds <strong>of</strong><br />

kinematical interactions can be tested.<br />

It should be noted that virtual prototyping does not by definition include a<br />

comprehensive virtual reality environment, but any virtual prototype can<br />

certainly be extended and experienced in virtual reality if the proper equipment<br />

is available (Wang 2002). A virtual environment (VE) allows a user to<br />

completely interact within the same environment as the product, <strong>of</strong>ten with the<br />

use <strong>of</strong> large-scale flat-wall displays, goggles, or CAVE immersive room<br />

44


Materials and methods<br />

environments (Waurzyniak 2000). If necessary, virtual prototypes can be<br />

transferred across different plat<strong>for</strong>ms <strong>for</strong> further design modifications, when<br />

some special influences are <strong>of</strong> crucial importance (e.g. environment is not solid<br />

but fluid etc.).<br />

A final possibility with the virtual prototyping approach is the creation <strong>of</strong> a mock–<br />

up. In contrast to a prototype, which is usually functional and represents the<br />

latest version <strong>of</strong> a design, a mock–up is normally set up early in the design<br />

process when design ideas have not yet been solidified (Holub 2007). It is <strong>of</strong>ten<br />

either <strong>for</strong> a purely functional purpose with no aesthetics taken into account, or<br />

the opposite, where only the external appearance is created and no functionality<br />

is made available. The advantage is that a mock–up can be created quickly to<br />

give an early preview <strong>of</strong> a design, be<strong>for</strong>e it has been developed very far. Virtual<br />

prototyping allows very quick design <strong>of</strong> a mock–up, as a simulation assembly<br />

with very little functionality, including the prototype within its environment. This<br />

assembly can then be used to show what a model will look like without having<br />

to waste time defining the motion constrains required <strong>for</strong> movement. In this way,<br />

the functionality, speed and usefulness <strong>of</strong> a mock–up development are easily<br />

duplicated.<br />

4.2.2.1 Pro/Engineer as a s<strong>of</strong>tware tool<br />

In the past, even when parts and models were drawn in three-dimensions using<br />

s<strong>of</strong>tware such as AutoCAD, per<strong>for</strong>ming any sort <strong>of</strong> kinematical or dynamic test<br />

required a copy <strong>of</strong> the original to be completely redrawn and redefined in<br />

another s<strong>of</strong>tware application. This was because the above mentioned<br />

simulation capabilities were simply not present in drawing s<strong>of</strong>tware packages.<br />

However, several s<strong>of</strong>tware packages have recently begun to <strong>of</strong>fer all in one<br />

solutions. For example PTC’s Pro/ENGINEER (Pro/E), has the built in<br />

capabilities <strong>of</strong> Pro/MECHANICA, which is a linear Finite Element Analysis<br />

package, since the Wildfire 2.0 release. This integration allows utilisation <strong>of</strong> the<br />

same s<strong>of</strong>tware tool <strong>for</strong> both the design and simulation, making possible building,<br />

testing, and analysing <strong>of</strong> a virtual prototype in parallel. With full CAD/CAM/CAE<br />

45


Materials and methods<br />

capabilities, Pro/E is the world's most commercially adopted 3D product design<br />

solution (Anonymous 4 2007).<br />

The combination <strong>of</strong> powerful <strong>mechanical</strong> and mathematical tools built into<br />

Pro/Engineer s<strong>of</strong>tware application helps designers to understand, evaluate, and<br />

optimise the complex motion behaviour <strong>of</strong> developed assemblies against<br />

functional per<strong>for</strong>mance design targets. There is a possibility to rapidly evaluate<br />

multiple design alternatives early in the design process, as well as to test and<br />

refine the digital prototype until the optimal <strong>system</strong> per<strong>for</strong>mance is achieved.<br />

Another benefit is the use <strong>of</strong> multiple simulation scenarios, which can be<br />

evaluated simultaneously.<br />

Pro/MECHANICA is capable <strong>of</strong> several different kinds <strong>of</strong> analysis, including<br />

structural, thermal, fatigue and kinematical. By using the Pro/MECHANICA’s<br />

simple structural analysis interface, there is a possibility to per<strong>for</strong>m standard<br />

analysis types, including linear static, modal, buckling, contact, and steady state<br />

thermal. Pro/MECHANICA also contains an interesting feature named Global<br />

Sensitivity Study (ProCAD Engineering 2004). This feature assigns a range <strong>of</strong><br />

values to a particular dimension rather than a fixed value. Successive test<br />

iterations can then be run, each time providing data that Pro/E can compare to<br />

previous results, resulting in a fast and efficient geometry optimisation.<br />

Additional more advanced tools are also available within the same package.<br />

There is a fatigue advisor option that can predict the damage that cyclical<br />

<strong>for</strong>ces, even if relatively small in magnitude, can have on a design when<br />

repeated over long periods <strong>of</strong> time. The fatigue advisor is capable <strong>of</strong> checking<br />

and optimising <strong>for</strong> design durability and predicting the lifespan <strong>of</strong> a design<br />

(Anonymous 4 2007).<br />

The Mechanism/Pro built in kinematical toolbox allows analysis <strong>of</strong> the<br />

interaction <strong>of</strong> moving joints even when a model is either too crowded or simply<br />

too complex <strong>for</strong> visual inspection. If two parts are found to interfere with each<br />

other, the kinematical analysis within Pro/E can in<strong>for</strong>m the user which <strong>of</strong><br />

geometrical parameters need to be changed and exactly what the optimal<br />

46


Materials and methods<br />

dimensions need to be. This would be extremely difficult and would require<br />

multiple trial-and-error attempts in a real-life prototype.<br />

Another thing that makes simulations with Pro/E extremely realistic is the ability<br />

to integrate a prototype’s environment into a simulation, something what is not<br />

typically available in standard design s<strong>of</strong>tware. Even the ability to virtually<br />

operate and manipulate a prototype on demand can be <strong>of</strong> limited use if its<br />

interaction with its environment cannot be seen. Whether a mechanism<br />

operates in an environment that includes the soil, a plant, or other copies <strong>of</strong><br />

itself, all <strong>of</strong> these elements can be added to the simulation and made to interact<br />

with the prototype. Also, if the additional elements also require movement,<br />

additional motors can easily be defined to make that possible.<br />

Not only is it possible to view the simulations on the screen in real-time as they<br />

are running, but there is also a possibility to capture images and videos. Zoom<br />

and view angle rotations are adjustable during the simulation, providing ability to<br />

capture exactly the desired part or motion.<br />

47


Materials and methods<br />

48<br />

4.3 Physical prototype <strong>of</strong> the hoeing tool<br />

4.3.1 Selection <strong>of</strong> the drive <strong>for</strong> the hoeing tool<br />

Preferably, a hydro engine <strong>system</strong> would be chosen <strong>for</strong> controlling the hoeing<br />

tool as a tractor implement. Although the hydraulic <strong>system</strong> can fulfil the<br />

requirements, <strong>for</strong> the high accuracy and dynamics expected from the intra-row<br />

<strong>weed</strong>ing tool a hi-pressure servo-hydraulic solution will be necessary. Such a<br />

solution would significantly increase the costs <strong>of</strong> the experiments and after<br />

consideration <strong>of</strong> the required parameters an electrical servo drive able to<br />

provide same per<strong>for</strong>mance like a hydro <strong>system</strong> was choosen.<br />

4.3.1.1 Electrical servo drive<br />

A servo motor, or servo drive, is a <strong>system</strong> which combines a motor with a<br />

controller and positioning device to precisely regulate the speed or position <strong>of</strong> a<br />

load. Such a <strong>system</strong> allows controlling <strong>of</strong> the load, concerning different<br />

parameters such as speed, torque or position or direction. Its basic<br />

components are an interface panel which sends a command signal, a<br />

positioning controller which receives the signal, a servo control amplifier which<br />

provides power to the servo motor, and a feedback device which relays<br />

in<strong>for</strong>mation about position or velocity <strong>of</strong> the motor and load.<br />

The servo can be controlled through semiconductors, such as silicon controller<br />

rectifiers (SCR). Used alone, an SCR is effective but does not provide compete<br />

control (Baldor Electric company 2007). Power from the SCR comes in discrete<br />

pulses, thus instant acceleration and maintaining <strong>of</strong> the steady state are<br />

feasible, but when the motor must be slowed down the SCR can only be turned<br />

<strong>of</strong>f. In such a case there is no direct control <strong>of</strong> the motor and the deceleration <strong>of</strong><br />

the load is affected by inertial <strong>for</strong>ce. With additional electronics a transport delay<br />

in the load response can be introduced to provide more uni<strong>for</strong>m speed changes,<br />

but this <strong>of</strong>ten introduces too much <strong>system</strong> inertia and is not suitable <strong>for</strong><br />

applications requiring rapid modification <strong>of</strong> the speed. Transistors can be used<br />

to create a more linear power response which is delivered constantly rather<br />

than in discrete pulses like the SCR alone. Other techniques exist as well,<br />

including pulse width modulation (PWM) and pulse frequency modulation


Materials and methods<br />

(PFM). As the names imply, either the width <strong>of</strong> constant frequency pulse signals<br />

or the frequency <strong>of</strong> constant width pulse signals can tell the motor to apply more<br />

or less power at any given time.<br />

The actual motor combined with a servo drive can theoretically be <strong>of</strong> any type.<br />

Earlier, direct current (DC) motors were generally combined with a servo drive<br />

because the only type <strong>of</strong> control <strong>for</strong> large currents was through SCRs. However,<br />

alternating current (AC) motors, the most commonly used motors in industrial<br />

applications, become used more <strong>of</strong>ten as transistors became capable <strong>of</strong><br />

controlling large currents and switching the large currents at high frequencies. If<br />

a motor is intended to be used as a servo motor it needs to be able to operate<br />

at range <strong>of</strong> speeds without overheating, to operate at zero speed and retain<br />

sufficient torque to hold a load in position and to operate at very low speed <strong>for</strong><br />

long periods <strong>of</strong> time without overheating.<br />

In stepper motors, a reasonable alternative to servo motors, the drive receives<br />

low-level signals from the indexer or control <strong>system</strong> and converts them into<br />

electrical (step) pulses to run the motor. A stepper drive is a typical example <strong>of</strong><br />

an open loop <strong>system</strong>. Generally, stepper motors are limited to small torque and<br />

speed requirements.<br />

The permanent magnet DC (PMDC) motor is the best and predominantly used<br />

motor <strong>for</strong> start-stop, servo device applications. The permanent magnets<br />

produce a constant field flux at all speeds and there<strong>for</strong>e a linear speed torque<br />

curve. Other advantages are high starting torque, small frame, light weight, and<br />

linear and predictable behaviour.<br />

A unique aspect <strong>of</strong> a servo motor is its feedback control, closed loop function.<br />

Motors controlled in open loop, comprising most simple motors including<br />

stepper motors, operate under the assumption that motion has taken place<br />

once the control signal has been sent. In case the motor’s move is disabled, <strong>for</strong><br />

example due to jamming, the controlling unit <strong>of</strong> the open loop <strong>system</strong> does not<br />

receive in<strong>for</strong>mation about the problem and cannot make any correction. Closed<br />

loop <strong>system</strong>s contain a feedback device that can detect whether the desired<br />

effect on the load has taken place, and subsequently alert the control device to<br />

49


Materials and methods<br />

change its input to the motor to cause the desired motion. If the servo motor in<br />

speed-control mode is trying to achieve a speed <strong>of</strong> 1000 rpm but is only running<br />

at 900 rpm, the feedback control will detect the problem and in<strong>for</strong>m the<br />

positioning controller to provide more power until the detected speed reaches<br />

1000 rpm (Baldor Electric company 2007). Closed loop <strong>system</strong>s are required <strong>for</strong><br />

applications whose motion pr<strong>of</strong>ile is complex, when high resolution and<br />

accuracy are necessary, when the rotation speed ranges from very slow to very<br />

high and when high torques are demanded in small package sizes.<br />

The actual feedback device is the last important part <strong>of</strong> a servo device.<br />

Feedback devices included analog and digital tachometers and resolvers. An<br />

analog tachometer is essentially a small generator, usually hard-wired to the<br />

output shaft <strong>of</strong> the motor and using the resulting rotational speed to output a<br />

variable voltage which varies linearly with speed. While they are cheap and<br />

simple, analog tachometers always introduce some AC-type ripple into the<br />

output signal because they are not ideal devices and subject to design and<br />

manufacturing tolerances. Digital tachometers operate either optically with<br />

photoelectric detection or with contact through a brush assembly. Two types<br />

exist: absolute encoders which assign a discrete address to each position<br />

through 360° and incremental encoders which simply emit electrical pulses at<br />

defined intervals which must then be counted to obtain position and distance<br />

(Baldor Electric company 2007).<br />

A concept <strong>of</strong> a servo <strong>system</strong> is illustrated in the Figure 4.5.<br />

50<br />

External<br />

controller<br />

+<br />

Servo<br />

amplifier<br />

Servo<br />

motor<br />

Feedback loop<br />

Encoder<br />

Figure 4.5 Concept <strong>of</strong> a servo <strong>system</strong> in a closed loop<br />

Controlled<br />

<strong>system</strong> (load)


Materials and methods<br />

A command signal created by the s<strong>of</strong>tware or issued from the user interface<br />

enters as a low level power signal into the servo drive. In the servo drive, this<br />

signal is compared with the feedback value from the encoder to calculate the<br />

reference signal. The reference signal needs to be multiplied with the loop gain<br />

to generate appropriately amplified outgoing signal <strong>for</strong> motor control; higher<br />

voltage level <strong>for</strong> higher speed and higher current level <strong>for</strong> higher torque value.<br />

4.3.1.2 Power transmission<br />

All the motors appropriate <strong>for</strong> the intra-row <strong>weed</strong>ing <strong>system</strong> including the<br />

selected one, run at speeds higher than is required. To reduce the speed and<br />

increase the torque the output shaft <strong>of</strong> the motor was attached to a<br />

transmission.<br />

The rotational speed <strong>of</strong> the hoeing tool is G times slower than the input speed <strong>of</strong><br />

the servo motor shaft.<br />

If the input shaft to an ideal gearbox is turning with a speed ωin and torque Min,<br />

then the output turns with a speed ωout and torque Mout can be calculated as<br />

M = G * M and (4.2)<br />

out in<br />

ω<br />

in ω out = (4.3)<br />

G<br />

where G is the gear ratio, and usually G > 1.<br />

In case <strong>of</strong> ideal gearbox output power Pout stays equal to input power Pin<br />

ωin<br />

Pout = Mout * ωout = G * Min * = Min * ωin = Pin<br />

(4.4)<br />

G<br />

Due to the power lost caused by friction between moving parts <strong>of</strong> the gearbox<br />

efficiency <strong>of</strong> the transmission can not reach 100%. Gearboxes have an<br />

associated coefficient <strong>of</strong> efficiency η < 1, and the output power is smaller than<br />

the input power<br />

51


Materials and methods<br />

P = η * P<br />

(4.5)<br />

52<br />

out in<br />

After imputing Equation (4.5) and trans<strong>for</strong>ming the Equation (4.4) the output<br />

torque becomes the following <strong>for</strong>m<br />

M = η * G * M<br />

(4.6)<br />

out in<br />

By gearboxes attached to each other the final coefficient is a multiplier <strong>of</strong> the<br />

individual efficiency coefficients.<br />

The backlash is an important characteristic <strong>of</strong> a gearbox and can be defined as<br />

the possible angular displacement <strong>of</strong> the gearbox’s output shaft while the input<br />

shaft remains stationary. Simple gears can have a few degrees <strong>of</strong> backslash,<br />

precision gears much less and special gear <strong>system</strong>s like harmonic drive gears<br />

nearly zero. The main characteristics <strong>of</strong> a gearbox, such as maximum allowed<br />

torque at the output shaft and maximum allowed speed at the input shaft, are<br />

given in their specification.<br />

4.3.1.3 Adjustment <strong>of</strong> the parameters <strong>of</strong> the servo drive<br />

The chosen servo drive allows 4 types <strong>of</strong> control:<br />

� speed control (controls servomotor speed by means <strong>of</strong> an analog<br />

voltage speed reference),<br />

� position control (controls the position <strong>of</strong> the servomotor by means <strong>of</strong><br />

a pulse train position reference),<br />

� torque control (controls the servomotor’s output torque by means <strong>of</strong><br />

an analog voltage torque reference) and<br />

� contact input speed control (three operating speeds can be set in the<br />

drive and activated by switching).


Materials and methods<br />

The drive contains a mathematical model <strong>of</strong> the whole <strong>system</strong> based on the<br />

<strong>mechanical</strong> inertia ratio <strong>of</strong> the <strong>system</strong>. The inertia ratio parameter is given as a<br />

percentage <strong>of</strong> the ratio between the inertia <strong>of</strong> the load and motor inertia. This<br />

parameter need to be properly set to optimise the speed gain.<br />

In the traditional approach, inertia ratio needs to be calculated, using the<br />

dimensions and densities <strong>of</strong> each component in the load, be<strong>for</strong>e the selection <strong>of</strong><br />

the servomotor as a decisive parameter <strong>for</strong> its sizing. The total inertia <strong>of</strong> the<br />

<strong>system</strong> is a sum <strong>of</strong> the coupling, the screw and the load inertias. However,<br />

specifications <strong>of</strong> all elements are <strong>of</strong>ten unreliable or unavailable and the<br />

complexity <strong>of</strong> the <strong>system</strong> can be a limiting factor <strong>for</strong> accurate calculation <strong>of</strong> the<br />

load inertia. The servo drive has an online auto-tuning algorithm but external<br />

factors can <strong>of</strong>ten limit its accuracy. A simple technique based on graphical<br />

analysis <strong>of</strong> the speed and torque values in the starting sequence, be<strong>for</strong>e the<br />

<strong>system</strong> reaches the steady state, can be applied. In this method the same<br />

equations are used as <strong>for</strong> motor sizing, but in reverse. The graphically<br />

determined torque and speed characteristics can be used to calculate the<br />

inertia <strong>of</strong> the load. The equation <strong>for</strong> accelerating torque calculation (Equation<br />

4.7) can be trans<strong>for</strong>med to solve it <strong>for</strong> JL (Equation 4.8)<br />

M = ( J + J ) * α<br />

(4.7)<br />

A M L<br />

MA<br />

JL = − JM<br />

(4.8)<br />

α<br />

where MA is the torque it takes to accelerate, JM is the inertia <strong>of</strong> the motor, JL is<br />

the inertia <strong>of</strong> the load and α is the actual acceleration <strong>of</strong> the motor.<br />

Typical change <strong>of</strong> the torque intensity which can cause a trapezoidal response<br />

<strong>of</strong> the speed (acceleration, constant speed and deceleration) is illustrated on<br />

the diagram in Figure 4.6.<br />

53


Materials and methods<br />

54<br />

Figure 4.6 Typical change <strong>of</strong> the torque intensity <strong>for</strong> trapezoidal<br />

response <strong>of</strong> the speed (MA – acceleration torque, MF –<br />

friction torque, MD – deceleration torque, ∆u – change <strong>of</strong><br />

the rotational speed, ∆t – change in time)<br />

It is obvious that the acceleration torque can be calculated as a subtraction<br />

between the maximal torque value applied <strong>for</strong> acceleration and the friction<br />

torque. A possibility to graphically interpret the both torque values, the rotational<br />

speed change and change in the time (picking up any two points along the<br />

speed pr<strong>of</strong>ile) <strong>of</strong> the accelerating <strong>system</strong> based on the online measurement<br />

allows calculation <strong>of</strong> the load inertia using Equation (4.8). The actual<br />

acceleration <strong>of</strong> the motor α can be calculated as a quotient <strong>of</strong> the rotational<br />

speed change and change in the time, while the inertia <strong>of</strong> the motor JM is a<br />

characteristic provided by the manufacturer.<br />

SigmaWin is the accompanying s<strong>of</strong>tware <strong>of</strong> the servo drive which beside other<br />

acquisitioning possibilities provides tracing <strong>of</strong> the torque and speed. Tracing<br />

graphs <strong>of</strong> the acceleration to 750 rpm with torque limitation to 100 % <strong>of</strong> the<br />

nominal value are presented in Figure 4.7 and Figure 4.8. Figure 4.8 contains<br />

the zoom <strong>of</strong> the acceleration, making possible the measurement <strong>of</strong> the change<br />

in time while the <strong>system</strong> accelerate from 100 to 600 rpm. Vertical marker<br />

cursors can be adjusted to the points where the speed reaches the mentioned<br />

values and the s<strong>of</strong>tware automatically returns the time passed between these<br />

two points.


Materials and methods<br />

Another tool provided by Yaskawa allows the calculation <strong>of</strong> the inertia ratio<br />

parameter based on the theoretical approach introduced in this chapter. For the<br />

<strong>system</strong> rotating with 30 rpm (motor rotates with 750 rpm) and limitation <strong>of</strong> the<br />

torque peak to 100 % <strong>of</strong> the nominal value, the inertia ratio parameter was 4.<br />

This parameter was adjusted using the SigmaWin s<strong>of</strong>tware to provide optimal<br />

response <strong>of</strong> the <strong>system</strong> to the speed change during the hoeing.<br />

Reference torque [%]<br />

Reference torque [%]<br />

160<br />

140<br />

120<br />

100<br />

80<br />

60<br />

40<br />

20<br />

0<br />

-20<br />

Rotational speed<br />

Reference torque<br />

-40<br />

0 50 100 150 200 250 300 350 400 450 500 -200<br />

Time [ms]<br />

Figure 4.7 Experimental determination <strong>of</strong> hoeing tool’s inertia ration<br />

160<br />

140<br />

120<br />

100<br />

80<br />

60<br />

40<br />

20<br />

0<br />

-20<br />

Rotational speed<br />

Reference torque<br />

15.88 ms<br />

500 rpm<br />

-40<br />

300 305 310 315 320 325 330 335 -200<br />

Time [ms]<br />

Figure 4.8 Experimental determination <strong>of</strong> hoeing tool’s inertia ration<br />

with zoomed area <strong>of</strong> interest<br />

800<br />

700<br />

600<br />

500<br />

400<br />

300<br />

200<br />

100<br />

0<br />

-100<br />

800<br />

700<br />

600<br />

500<br />

400<br />

300<br />

200<br />

100<br />

0<br />

-100<br />

Rotational speed <strong>of</strong> the motor [rpm]<br />

Rotational speed <strong>of</strong> the motor [rpm]<br />

55


5 Results and discussion<br />

Results and discussion<br />

The development process <strong>of</strong> the intra-row <strong>weed</strong>ing tool can be divided in three<br />

almost independent research phases: detection <strong>of</strong> the plant centre position,<br />

development <strong>of</strong> the virtual prototype and development <strong>of</strong> the physical prototype.<br />

Considering this particular characteristics the results are reported separately <strong>for</strong><br />

the each development phase separately.<br />

5.1 Algorithm <strong>for</strong> detection <strong>of</strong> the plant centre position<br />

The algorithm <strong>for</strong> the detection <strong>of</strong> the plant centre position combines the context<br />

in<strong>for</strong>mation <strong>of</strong> the planting pattern data with the spectral and typical geometrical<br />

characteristics <strong>of</strong> the crop plant. Be<strong>for</strong>e a detection can be started, features like:<br />

� average distance between the plants,<br />

� sampling distance,<br />

� size <strong>of</strong> the searching area,<br />

� minimum size (diameter) <strong>of</strong> the plant which will be identified as a<br />

crop plant and<br />

� maximal error inside the plant area<br />

need to be given as inputs in the algorithm. The sampling distance is<br />

changeable and it can be set from 1 to 50 mm depending on the plant intra-row<br />

distance and the plants average development stage. A size <strong>of</strong> the area in which<br />

a plant is expected, the minimum size <strong>of</strong> the plant and maximal error inside the<br />

plant area are directly dependent on the plant habit and growth stage. If one<br />

plant is represented with an array <strong>of</strong> TRUE and FALSE values, the maximal<br />

error inside the plant area will be the number <strong>of</strong> allowed FALSE values. An<br />

example <strong>of</strong> the plant definition is presented in Figure 5.1.<br />

57


Results and discussion<br />

58<br />

Figure 5.1 Interpretation <strong>of</strong> different plants with arrays <strong>of</strong> TRUE and<br />

FALSE signals (Lsen – maximum detecting range <strong>of</strong> the<br />

sensor)


Results and discussion<br />

Be<strong>for</strong>e the activation <strong>of</strong> the <strong>system</strong>, the vertical positions <strong>of</strong> the RGB fibre optic<br />

and laser sensors need to be adjusted in order to cover as many plants as<br />

possible with their detecting range. RGB sensor reacquires an additional<br />

calibration <strong>of</strong> the target colour typical <strong>for</strong> the crop plant and its growing stage. If<br />

the plants’ colour palette includes wider spectral range, the sensitivity <strong>of</strong> the<br />

RGB sensor to certain colour can be increased. After the adjustment has been<br />

done the <strong>system</strong> needs to be positioned to the initial position which is actually<br />

the first plant in one row. At this point the <strong>system</strong> is ready <strong>for</strong> the plant centre<br />

position detection. After the start, the algorithm waits until the linear position<br />

reaches the first/next value equal to the multiplier <strong>of</strong> the sampling distance<br />

which is a triggering signal <strong>for</strong> the execution <strong>of</strong> the next step. If the linear<br />

position is located inside the searching area it is necessary to calculate the<br />

indexing counter value which is used <strong>for</strong> building an array with the date<br />

containing in<strong>for</strong>mation about the position and sensor values (TRUE/FALSE).<br />

This subroutine repeats until the index reaches the value <strong>of</strong> the array length<br />

equal to the quotient <strong>of</strong> searching area size and sampling distance. In that<br />

moment building <strong>of</strong> the array is completed and the middle position <strong>of</strong> the data<br />

pattern can be calculated. Middle position calculator returns the linear position<br />

value corresponding to the middle position <strong>of</strong> the plant and the time stamp when<br />

the plant detection sensor has acquired this value. The flow chart <strong>of</strong> the<br />

algorithm <strong>for</strong> the plant centre position detection is illustrated in Figure 5.2.<br />

59


Results and discussion<br />

60<br />

Figure 5.2 Algorithm <strong>of</strong> the plant centre position detection


Results and discussion<br />

After the measurement is completed the s<strong>of</strong>tware generates a report-file,<br />

containing general in<strong>for</strong>mation such as: date and time, sampling distance,<br />

distance between plants, additional in<strong>for</strong>mation about the measurement,<br />

distance from the soil surface, and settings <strong>for</strong> both sensors. The data set is a<br />

two dimensional array in which every row contains the value sampled with the<br />

position sensors, the values sampled with the RGB and laser sensor, time<br />

stamp, and centre position <strong>of</strong> the last detected plant. The time stamp is used <strong>for</strong><br />

calculation <strong>of</strong> the carrier’s average <strong>for</strong>ward speed in every sampling loop.<br />

5.1.1 Evaluation <strong>of</strong> the algorithm <strong>for</strong> detection <strong>of</strong> the<br />

plant centre position<br />

For detection <strong>of</strong> the plant centre position according to the algorithm described in<br />

chapter 5.1, VI-s were written. The calculation mechanism <strong>of</strong> the pattern’s<br />

centre position, as one <strong>of</strong> the key functions built-in the algorithm <strong>for</strong> detection <strong>of</strong><br />

the plant centre position, needs to be described. After the array building was<br />

completed the data acquired from the RGB and laser sensor are extracted and<br />

trans<strong>for</strong>med to a 1-dimensional row vector. The search_1D_array function<br />

searches <strong>for</strong> the first element which has a TRUE value, and returns its index. In<br />

one loop starting from the obtained index a nested subroutine checks the array<br />

until the number <strong>of</strong> FALSE values does not reach the maximal error inside plant<br />

area or the last element <strong>of</strong> the array is reached. In case the length <strong>of</strong> counted<br />

TRUE values and allowed FALSE values remain smaller than the imputed<br />

minimum plant size feature, the checking subroutine starts again from the next<br />

detected TRUE value. When the plant size corresponds to the expectation, it is<br />

bigger than the minimum plant size feature, another nested subroutine<br />

calculates the arithmetic mean <strong>of</strong> the last and first index subtract. The VI returns<br />

the linear position and time stamp corresponding to the calculated arithmetic<br />

mean element. Sometimes, a plant is smaller than the minimum plant size<br />

feature or it is missing because <strong>of</strong> suboptimal conditions. When that happens<br />

the VI returns the expected centre position <strong>of</strong> the plant which is a simple sum <strong>of</strong><br />

the previous centre position and average distance between the plants.<br />

Statistically, this position will be the most probable, and the displacement <strong>of</strong> the<br />

following plant will be low enough to stay inside the searching area. The block<br />

diagram <strong>of</strong> the VI is illustrated on the Figure 5.3.<br />

61


Results and discussion<br />

62<br />

Figure 5.3 Block diagram <strong>of</strong> the VI <strong>for</strong> detection <strong>of</strong> the plant centre<br />

position


5.1.2 Results <strong>of</strong> the accuracy test<br />

Results and discussion<br />

The accuracy tests conducted on the row with 5 mm wood sticks proved the<br />

Nyquist–Shannon sampling theorem (Jerri 1977) that the sampling distance<br />

during the detection needs to be at least two times lower than the size <strong>of</strong> the<br />

objects. A number <strong>of</strong> numeric calculations and I/O operations with a sampling<br />

distance lower than 5 mm can overrun the allowed time limits predicted <strong>for</strong> VI<br />

execution and cause delays in execution <strong>of</strong> the main hoeing algorithm in real-<br />

time. Because <strong>of</strong> that, the size <strong>of</strong> the object which can be detected with the<br />

developed <strong>system</strong> is limited to 10 mm.<br />

The accuracy tests conducted on the row with 10 mm wood sticks showed that<br />

both <strong>of</strong> the sensors can be used <strong>for</strong> fairly accurate detection <strong>of</strong> the object. All<br />

the wood sticks in the experimental row were detected with the RGB sensor as<br />

objects sized between 5 mm and 20 mm when sampling distance was 5 mm<br />

and as objects sized between 2 mm and 20 mm when sampling distance was 2<br />

mm. The dispersions <strong>of</strong> the detected objects size generated by RGB and laser<br />

sensor <strong>for</strong> experiments with 2 mm and 5 mm sampling distance are presented<br />

in Figure 5.4.<br />

Obviously, the size <strong>of</strong> the objects detected with RGB sensor frequently exceeds<br />

the size <strong>of</strong> the measured objects. As an argument why such an error appears is<br />

the shape and size <strong>of</strong> the fibre optic sensor’s light emitter. The spot diameter <strong>of</strong><br />

the light emitter is around 5 mm and the sensor can detect the object when<br />

approximately one half <strong>of</strong> the emitted light returns to the receiver. It can happen<br />

two times, first when the sensor approaches the object from the front side and<br />

second time when the sensor leaves the object on the back side. According to<br />

this explanation the number <strong>of</strong> impulses which corresponds to one object can<br />

be higher up to 2 impulses per object <strong>for</strong> sampling distance 5 mm and up to 5<br />

impulses per object <strong>for</strong> sampling distance 2 mm, depending on the RGB<br />

sensors position when the sampling executes.<br />

As mentioned be<strong>for</strong>e, with a sampling distance 2 mm an overrun <strong>of</strong> the allowed<br />

time limits predicted <strong>for</strong> VI execution can appear and that is the reason why<br />

some <strong>of</strong> the wood sticks were detected as 2 mm, 4 mm and 6 mm sized<br />

63


Results and discussion<br />

objects. According to this observation all following experiments were done with<br />

a sampling rate set to 5 mm.<br />

Distribution [%]<br />

Distribution [%]<br />

64<br />

60<br />

50<br />

40<br />

30<br />

20<br />

10<br />

0<br />

40<br />

35<br />

30<br />

25<br />

20<br />

15<br />

10<br />

5<br />

0<br />

5 10 15 20 25<br />

Size <strong>of</strong> the detected object [mm]<br />

2 4 6 8 10 12 14 16 18 20 22<br />

Size <strong>of</strong> the detected object [mm]<br />

80<br />

RGB Laser<br />

70<br />

RGB<br />

Distribution [%]<br />

Distribution [%]<br />

60<br />

50<br />

40<br />

30<br />

20<br />

10<br />

0<br />

60<br />

50<br />

40<br />

30<br />

20<br />

10<br />

0 5 10 15 20<br />

Size <strong>of</strong> the detected object [mm]<br />

0<br />

0 2 4 6 8 10 12 14<br />

Size <strong>of</strong> the detected object [mm]<br />

Figure 5.4 Dispersion <strong>of</strong> the impulses generated <strong>for</strong> every detected<br />

object (10 mm wood sticks) a) with RGB sensor<br />

sampling distance 5 mm b) with laser sensor sampling<br />

distance 5 mm c) with RGB sensor sampling distance<br />

2mm d) with laser sensor sampling distance 2 mm<br />

Laser


5.1.3 Results <strong>of</strong> the robustness test<br />

Results and discussion<br />

The robustness test showed that there is no significant difference between the<br />

estimated size <strong>of</strong> the plants in the darkness, by daylight and artificial illumination<br />

neither <strong>for</strong> the detection with RGB sensor nor <strong>for</strong> the detection with laser<br />

sensor. Table 5.1 and Table 5.2 contain the mean values <strong>of</strong> estimated plant<br />

sizes from experiments, conducted without change in sensor setting and<br />

repeated 10 times <strong>for</strong> every variation <strong>of</strong> the illumination intensity and number <strong>of</strong><br />

allowed FALSE values in the plant pattern. The estimated size can vary from<br />

the measured diameter <strong>of</strong> the plant, but the estimated size stays uni<strong>for</strong>m<br />

regardless the illumination intensity change. Tables containing the mean values<br />

<strong>of</strong> the estimated plant sizes <strong>for</strong> every variation <strong>of</strong> the illumination intensity and<br />

number <strong>of</strong> allowed FALSE values in the plant pattern with calculated standard<br />

deviation <strong>of</strong> the estimated values <strong>for</strong> both <strong>of</strong> sensors are given in appendix (see<br />

Table 9.1, Table 9.3, Table 9.5, Table 9.7, Table 9.9 and Table 9.11).<br />

More obvious confirmation <strong>of</strong> the detection <strong>system</strong> applicability can be observed<br />

by analysing the estimated centre positions <strong>of</strong> the plants. Table 5.3 and Table<br />

5.4 contain the mean values <strong>of</strong> estimated plant centre positions from<br />

experiments, conducted without change in sensor setting and repeated 10 times<br />

<strong>for</strong> every variation <strong>of</strong> the illumination intensity and number <strong>of</strong> allowed FALSE<br />

values in the plant pattern. Tables containing the mean values <strong>of</strong> the estimated<br />

centre positions <strong>for</strong> every variation <strong>of</strong> the illumination intensity and number <strong>of</strong><br />

allowed FALSE values in the plant pattern with calculated standard deviation <strong>of</strong><br />

the estimated values <strong>for</strong> both <strong>of</strong> sensors are given in appendix (see Table 9.2,<br />

Table 9.4, Table 9.6, Table 9.8, Table 9.10 and Table 9.12).<br />

The maximum deviation <strong>of</strong> the estimated centre positions from the plant<br />

measured centre positions, detected by RGB sensor, was 31 mm, whereby<br />

50% <strong>of</strong> the samples were inside the interval 0 to 5 mm and 90% <strong>of</strong> the samples<br />

were inside the interval 0 to 16,9 mm. For the laser sensor, the maximum<br />

deviation <strong>of</strong> the estimated centre positions from the plant measured centre<br />

positions was 25 mm, whereby 50% <strong>of</strong> the samples were inside the interval 0 to<br />

3 mm and 90% <strong>of</strong> the samples were inside the interval 0 to 6.9 mm.<br />

65


Results and discussion<br />

Plant<br />

position<br />

66<br />

Table 5.1 Size <strong>of</strong> the plants estimated by RGB sensor with 1 and 2<br />

allowed FALSE values in the plant pattern in the darkness,<br />

by daylight and intensive artificial illumination<br />

Plant size<br />

[mm]<br />

0 48<br />

1 allowed FALSE values in the<br />

plant pattern<br />

artificial<br />

darkness daylight<br />

light<br />

Estimated size <strong>of</strong> the plant [mm]<br />

2 allowed FALSE values in the<br />

plant pattern<br />

artificial<br />

darkness daylight<br />

light<br />

1 44 35 31 39 40 37 44<br />

2 37 35 34 30 40 39 35<br />

3 40 32 32 30 37 37 35<br />

4 40 32 30 27 37 35 32<br />

5 42 18 18 19 23 23 24<br />

6 32 30 30 30 35 35 35<br />

7 45 18 18 17 23 23 22<br />

8 45 49 50 50 54 55 55<br />

9 45 48 46 46 53 51 51<br />

10 46 39 36 32 44 41 37<br />

11 35 31 31 30 36 36 35<br />

12 42 40 41 44 45 46 49<br />

13 33 40 39 27 45 44 34<br />

14 38 36 36 36 41 41 41<br />

15 35 36 29 28 41 37 35<br />

16 42 32 32 37 37 37 42<br />

17 40 26 27 34 42 42 45<br />

18 34 23 23 29 35 36 37<br />

19 40 43 42 43 48 47 48<br />

20 48 48 48 49 53 53 54<br />

21 38 34 35 36 39 40 41<br />

22 30 15 14 12 34 32 33<br />

23 40 38 37 39 43 42 44<br />

24 28 23 23 22 28 28 27<br />

25 35 35 33 33 40 38 38<br />

26 35 31 33 32 31 34 32<br />

27 40 17 19 44 36 35 48<br />

28 28 24 29 29 31 34 34<br />

29 28 22 23 21 26 28 26


Plant<br />

position<br />

Results and discussion<br />

Table 5.2 Size <strong>of</strong> the plants estimated by laser sensor with 1 and 2<br />

allowed FALSE values in the plant pattern in the darkness,<br />

by daylight and intensive artificial illumination<br />

Plant size<br />

[mm]<br />

0 48<br />

1alloved FALSE values in the plant<br />

pattern<br />

artificial<br />

darkness daylight<br />

light<br />

Estimated size <strong>of</strong> the plant [mm]<br />

2alloved FALSE values in the plant<br />

pattern<br />

artificial<br />

darkness daylight<br />

light<br />

1 44 64 66 66 69 71 71<br />

2 37 61 61 62 66 66 67<br />

3 40 53 52 52 58 57 57<br />

4 40 44 45 44 49 50 49<br />

5 42 63 65 64 68 73 72<br />

6 32 48 50 50 53 55 55<br />

7 45 54 58 58 59 63 63<br />

8 45 51 53 53 56 58 58<br />

9 45 34 36 41 39 41 46<br />

10 46 52 51 51 57 56 56<br />

11 35 52 51 50 57 56 55<br />

12 42 53 55 55 58 60 60<br />

13 33 41 34 40 47 45 46<br />

14 38 18 24 28 67 69 68<br />

15 35 45 48 47 50 53 55<br />

16 42 33 34 33 38 39 38<br />

17 40 39 37 37 44 42 42<br />

18 34 42 43 41 47 48 46<br />

19 40 47 47 48 50 52 52<br />

20 48 36 42 44 46 47 49<br />

21 38 58 56 59 61 60 63<br />

22 30 37 39 41 38 41 44<br />

23 40 17 17 16 22 22 21<br />

24 28 31 34 35 36 39 40<br />

25 35 24 28 32 30 33 37<br />

26 35 26 26 27 27 27 27<br />

27 40 44 41 31 49 47 42<br />

28 28 15 25 25 22 30 30<br />

29 28 17 17 16 22 22 21<br />

67


Results and discussion<br />

Plant<br />

position<br />

68<br />

Table 5.3 Centre position <strong>of</strong> the plants estimated by RGB sensor with<br />

1 and 2 allowed FALSE values in the plant pattern in the<br />

darkness, by daylight and intensive artificial illumination<br />

Distance to<br />

the next<br />

[mm]<br />

Estimated centre position <strong>of</strong> the plant [mm]<br />

1alloved FALSE values in the plant<br />

pattern<br />

artificial<br />

darkness daylight<br />

light<br />

2alloved FALSE values in the plant<br />

pattern<br />

artificial<br />

darkness daylight<br />

light<br />

0 195 193 191 193 196 194 196<br />

1 395 (200) 395 395 398 398 397 401<br />

2 600 (205) 601 601 601 604 603 603<br />

3 805 (205) 796 795 795 799 798 798<br />

4 1000 (195) 1002 1001 1001 1005 1005 1005<br />

5 1180 (180) 1172 1171 1171 1177 1176 1176<br />

6 1395 (215) 1389 1387 1387 1391 1391 1391<br />

7 1610 (215) 1598 1597 1597 1602 1602 1601<br />

8 1800 (190) 1801 1800 1800 1804 1802 1801<br />

9 2005 (205) 1996 1997 1996 2000 1998 1999<br />

10 2205 (200) 2200 2200 2200 2205 2204 2205<br />

11 2410 (205) 2406 2405 2405 2409 2407 2406<br />

12 2600 (190) 2603 2601 2591 2605 2604 2595<br />

13 2780 (180) 2804 2803 2802 2805 2804 2803<br />

14 3005 (225) 3009 2997 3003 3010 3001 3008<br />

15 3215 (210) 3210 3209 3208 3213 3212 3211<br />

16 3425 (210) 3403 3404 3407 3411 3411 3412<br />

17 3620 (195) 3606 3605 3608 3615 3613 3613<br />

18 3820 (200) 3814 3813 3813 3817 3816 3816<br />

19 4015 (195) 4014 4012 4012 4016 4016 4015<br />

20 4215 (200) 4220 4219 4220 4221 4220 4220<br />

21 4435 (220) 4419 4418 4417 4428 4427 4429<br />

22 4630 (195) 4613 4612 4611 4616 4614 4615<br />

23 4820 (190) 4818 4816 4816 4820 4818 4818<br />

24 5015 (195) 5019 5018 5018 5021 5020 5020<br />

25 5235 (220) 5230 5231 5230 5230 5232 5230<br />

26 5415 (180) 5401 5403 5421 5410 5411 5422<br />

27 5630 (215) 5617 5624 5623 5599 5628 5627<br />

28 5830 (200) 5827 5825 5825 5830 5827 5829


Plant<br />

position<br />

Results and discussion<br />

Table 5.4 Centre position <strong>of</strong> the plants estimated by laser sensor with<br />

1 and 2 allowed FALSE values in the plant pattern in the<br />

darkness, by daylight and intensive artificial illumination<br />

Distance to<br />

the next<br />

[mm]<br />

Estimated centre position <strong>of</strong> the plant [mm]<br />

1alloved FALSE values in the<br />

plant pattern<br />

artificial<br />

darkness daylight<br />

light<br />

2alloved FALSE values in the<br />

plant pattern<br />

artificial<br />

darkness daylight<br />

light<br />

0 195 195 194 195 196 196 195<br />

1 395 (200) 394 394 393 398 397 397<br />

2 600 (205) 603 602 602 605 606 606<br />

3 805 (205) 806 805 805 807 806 807<br />

4 1000 (195) 1000 1001 1001 1002 1004 1004<br />

5 1180 (180) 1181 1181 1181 1185 1185 1185<br />

6 1395 (215) 1399 1396 1395 1402 1399 1398<br />

7 1610 (215) 1610 1608 1607 1612 1609 1609<br />

8 1800 (190) 1801 1801 1803 1804 1803 1806<br />

9 2005 (205) 2007 2006 2006 2009 2008 2010<br />

10 2205 (200) 2209 2207 2206 2212 2211 2211<br />

11 2410 (205) 2415 2414 2415 2417 2414 2415<br />

12 2600 (190) 2606 2603 2599 2610 2609 2601<br />

13 2780 (180) 2770 2771 2771 2794 2793 2792<br />

14 3005 (225) 3011 3004 3005 3012 3008 3010<br />

15 3215 (210) 3217 3216 3216 3220 3218 3219<br />

16 3425 (210) 3425 3423 3425 3429 3427 3428<br />

17 3620 (195) 3621 3621 3620 3625 3623 3624<br />

18 3820 (200) 3824 3822 3823 3826 3825 3825<br />

19 4015 (195) 4016 4018 4019 4022 4021 4021<br />

20 4215 (200) 4218 4216 4216 4220 4218 4219<br />

21 4435 (220) 4434 4437 4432 4435 4438 4434<br />

22 4630 (195) 4631 4631 4631 4634 4632 4631<br />

23 4820 (190) 4822 4821 4821 4826 4822 4821<br />

24 5015 (195) 5019 5018 5020 5021 5020 5022<br />

25 5235 (220) 5239 5239 5238 5239 5239 5238<br />

26 5415 (180) 5416 5416 5418 5417 5418 5425<br />

27 5630 (215) 5605 5633 5633 5607 5634 5635<br />

28 5830 (200) 5833 5831 5831 5835 5833 5831<br />

69


Results and discussion<br />

70<br />

5.1.4 Discussion <strong>of</strong> the plant centre position detection<br />

methodology<br />

As mentioned be<strong>for</strong>e, the presented methodology <strong>for</strong> detection <strong>of</strong> the plant<br />

centre position is an interim solution based on a simplified <strong>system</strong> using<br />

spectral and typical geometrical characteristics <strong>of</strong> plants combined with the<br />

context in<strong>for</strong>mation <strong>of</strong> the planting pattern.<br />

The main shortage <strong>of</strong> the presented <strong>system</strong> is that sensors require ad-hoc<br />

parameter adjustment be<strong>for</strong>e the measurement to provide good plant detection.<br />

For broad usage <strong>of</strong> a <strong>system</strong>, parameter adjustments need to be replaced by a<br />

more <strong>system</strong>atic method.<br />

The sensors utilised during the tests are intended <strong>for</strong> industrial detection. It<br />

needs to be confirmed that intensive application in hard field conditions will not<br />

cause negative influence on their stable work. The digital RGB fibre optic<br />

sensor CZ-H35S uses a light emitter with a spot diameter <strong>of</strong> 4.5 mm. For<br />

reliable detection the detection <strong>system</strong> needs to be improved to cover an area<br />

at least as wide as the laser sensor. This could be done by parallel<br />

implementation <strong>of</strong> several sensors but in that case the solution will be more<br />

expensive.<br />

Although the <strong>system</strong> has shortages the experimental results showed that the<br />

combination <strong>of</strong> the RGB sensor and laser sensor can be used <strong>for</strong> accurate<br />

detection <strong>of</strong> the plant centre position independently from illumination conditions.


5.2 Virtual prototype <strong>of</strong> the rotary hoe <strong>for</strong> intra-row<br />

<strong>weed</strong>ing<br />

Results and discussion<br />

The design <strong>of</strong> uncommon <strong>system</strong>s such as the rotary hoeing tool entails a lot <strong>of</strong><br />

trials and contains many errors, which need to be fixed be<strong>for</strong>e the first real<br />

prototype can be built.<br />

The optimisation <strong>of</strong> the hoeing tool design was done with Pro/Mechanca, which<br />

allows simulation <strong>of</strong> the trajectories, accelerations, velocities and <strong>for</strong>ces acting<br />

with the prototype. A variety <strong>of</strong> objects can be assembled together to resemble<br />

more closely the real conditions, including springs, motors, friction, and gravity.<br />

All the input variables such as speed and initial position can be altered at any<br />

time, providing testing and analysis flexibility. Constraints can also be placed on<br />

the prototype’s range <strong>of</strong> motion to more closely emulate a physical prototype.<br />

During a simulation, the motion behaviour <strong>of</strong> the parts <strong>of</strong> the prototype can be<br />

activated at different positions in the time domain, because their movement<br />

corresponds to a particular motion controller known as motor. Motors can be<br />

independently programmed to start and end at any point in the simulation, so if<br />

only certain parts <strong>of</strong> the assembly are <strong>of</strong> interest <strong>for</strong> a certain simulation, all the<br />

other parts can be simply turned <strong>of</strong>f and left idle.<br />

Taking into account demands and constrains, a virtual prototype <strong>of</strong> the rotary<br />

hoeing tool <strong>for</strong> intra-row <strong>weed</strong> control was designed. Several concepts were<br />

brainstormed and the idea <strong>of</strong> the <strong>system</strong> emulating the manual hoeing motions<br />

under the soil surface was chosen. The hoeing tool consists <strong>of</strong> an arm carrier<br />

and three or more integrated arms rotating around a horizontal axis above the<br />

crop row. The axis is attached to the motor shaft whose rotational speed is<br />

calculated and tuned according to the <strong>for</strong>ward speed <strong>of</strong> the carrier vehicle, the<br />

intra-row distance between plants and the observed position <strong>of</strong> the arms. The<br />

working height <strong>of</strong> the whole assembly is adjustable in accordance to keep the<br />

hoeing depth within optimal limits, which should be between 10 mm and 30 mm.<br />

The concept <strong>of</strong> the rotary hoeing tool <strong>for</strong> intra-row <strong>weed</strong>ing is presented in<br />

Figure 5.5.<br />

71


Results and discussion<br />

72<br />

Figure 5.5 Rotary intra-row hoeing concept (1 – hoeing tool, 2-<br />

<strong>system</strong> <strong>for</strong> the hoeing depth adjustment, 3 – <strong>system</strong> <strong>for</strong><br />

the plant detection, 4 – <strong>for</strong>ward speed measurement<br />

unit, 5 – camera <strong>system</strong> <strong>for</strong> row following)<br />

The path from the idea to the final virtual prototype was very similar to the usual<br />

design process. The main difference was an additional step in the design when<br />

the virtual prototype was placed into a virtual environment and rigorously tested.<br />

After a preliminary concept had been sketched out on paper, the component<br />

parts <strong>of</strong> the hoeing tool, carrier and simulation environment were designed. All<br />

parts <strong>of</strong> the final assembly were drawn individually, from wheels to rods and to<br />

even connecting pins and bolts. Defining dimensions <strong>of</strong> all parts required<br />

particular care to provide proper fit <strong>for</strong> all elements into the assembly. This<br />

consideration is exactly the same as would be taken into account when building<br />

a physical prototype.<br />

After all the parts had been individually drawn, they were assembled together.<br />

Rather than having a single master assembly that contains every part, it was<br />

more manageable to devide the entire simulation model into smaller


Results and discussion<br />

subassemblies. As main subassemblies the soil with the plants (environment),<br />

the carrier vehicle, the plant detection <strong>system</strong>, the positioning <strong>system</strong> and the<br />

rotary hoeing tool were specified.<br />

During the assembly process, parts were connected to each other using the<br />

same constrains as in conventional prototyping and all connections were<br />

defined exactly like they would be on the real <strong>system</strong>. All parameters which<br />

have not been varied during the simulation process have been locked in, or<br />

constrained, to avoid their move during the simulation. An example <strong>of</strong> this is the<br />

placement <strong>of</strong> the plants on the soil surface. Since an individual plant does not<br />

need to move during the simulation, all six degrees <strong>of</strong> freedom have been<br />

constrained. This can be accomplished, <strong>for</strong> example, by constraining all three <strong>of</strong><br />

its coordinate planes. If a parameters value varies during the simulation, such<br />

as the rotation <strong>of</strong> the hoeing tool, it has been left unconstrained. Its movement<br />

parameters have been defined by simulation motors using the mechanism<br />

design tool.<br />

One <strong>of</strong> the main characteristics <strong>of</strong> the developed hoeing <strong>system</strong> is modular<br />

design. The base is a disk-shaped arm carrier on whose rim different number <strong>of</strong><br />

arm holders can be attached. Typical number <strong>of</strong> arms is 2, 3 or 4. Arm holders<br />

have 3 design variants with 1, 2 or 3 holders <strong>for</strong>ming <strong>for</strong>earms (see Figure 5.6).<br />

Figure 5.6 Design variants <strong>of</strong> the arm holder<br />

73


Results and discussion<br />

Connection between the <strong>for</strong>earm and upper arm has two degrees <strong>of</strong> freedom,<br />

realised through a slider and a hinge joint, so-called pin-in-slot joint (see Figure<br />

5.7).<br />

74<br />

Figure 5.7 Exploded view <strong>of</strong> a one-arm hoeing tool assembly with<br />

indicated joints<br />

Finally, to the end <strong>of</strong> the upper arm, a tool <strong>for</strong> soil cultivation can be connected.<br />

As basic cultivation tools small duckfoot knives are anticipated, but several<br />

other tools (tines or torsion <strong>weed</strong>ers) can also be easily implemented on the<br />

hoeing tool. Variants <strong>of</strong> the hoeing tool consisting <strong>of</strong> 4, 6 and 12 arms are<br />

illustrated in the Figure 5.8).<br />

Figure 5.8 Design variants <strong>of</strong> the hoeing tool assembly


Results and discussion<br />

To demonstrate the ability <strong>of</strong> the hoeing <strong>system</strong> <strong>for</strong> adaptation to different<br />

hoeing scenarios, a virtual mechanism <strong>of</strong> the hoeing tool consisting <strong>of</strong> 3<br />

sections with a 3-arm hoeing sub<strong>system</strong>s (fr=front, mi=middle and re=rear) was<br />

constructed, like it is shown in Figure 5.9.<br />

R LA<br />

y<br />

x<br />

θ δ δ<br />

R UA<br />

z<br />

x<br />

Section 3<br />

fr3<br />

mi3<br />

re3<br />

Figure 5.9 Kinematics and design <strong>of</strong> the rotary hoe<br />

y<br />

z<br />

φ<br />

Section 2<br />

Section 1<br />

120°<br />

According to the plant intra-row distance, growth stage, soil surface cultivation<br />

quality and inter-row <strong>weed</strong>ing method, optimal hoeing width can be calculated<br />

and adjusted by changing the lengths <strong>of</strong> the arms RLA+RUAcosθ and their<br />

angular position θ in relation to the plane perpendicular to the rotation axis in<br />

which the arm holder is placed (Figure 5.9). Thus, small duckfoot knives (cutting<br />

tools) placed on the ends <strong>of</strong> the arms have sufficient degrees <strong>of</strong> freedom, which<br />

allow the selection <strong>of</strong> the optimal trajectories in the intra-row and close to crop<br />

area.<br />

It needs to be emphasised that construction constrains RLA, δ, and number <strong>of</strong><br />

hoeing arms have been fixed <strong>for</strong> the set <strong>of</strong> simulations presented, but they<br />

could be also subjects <strong>of</strong> optimisation.<br />

For testing and simulation purposes a virtual sugar beet field was created with a<br />

400 mm distance between the rows and a 200 mm intra-row distance between<br />

the plants.<br />

75


Results and discussion<br />

76<br />

5.2.1 Optimisation <strong>of</strong> the arm length<br />

The maximum and minimum arm lengths was calculated considering the<br />

required hoeing depth d and the necessary confidence that duckfoot knives<br />

need to achieve a cut under the soil surface cultivating the specified hoeing<br />

width. It was estimated that an arm length in the range <strong>of</strong> 350 - 550 mm,<br />

measured from the rotational axis to the cutting edge <strong>of</strong> the duckfoot knife,<br />

<strong>of</strong>fers enough freedom <strong>for</strong> positioning the trajectory between plants and<br />

provides a hoeing width that is wide enough to cultivate the whole area which<br />

cannot be reached with inter-row equipment.<br />

Depending on the soil surface cultivation quality and roughness, a minimum<br />

hoeing depth hdmin needs to be defined, providing the optimal impact and<br />

necessary hoeing width on the root <strong>system</strong> <strong>of</strong> the <strong>weed</strong>s with a high level <strong>of</strong><br />

confidence (see Figure 5.10). On the other hand a maximum hoeing depth<br />

hdmax needs to be defined because it influences the soil resistance to hoeing<br />

and on that way it also affects the torque on the shaft <strong>of</strong> the motor.<br />

hdmin = hdmax – surface roughness<br />

Figure 5.10 Trajectory <strong>of</strong> the duckfoot knife under the soil surface<br />

with minimum and maximum hoeing depth


Results and discussion<br />

The Pythagorean theorem (Equation 5.1 and 5.2), was used <strong>for</strong> calculating a<br />

hoeing widths hw1 and hw2. A few characteristic values <strong>of</strong> the hoeing width are<br />

given in Table 5.5.<br />

2<br />

⎛ hw1⎞<br />

⎜ ⎟ = R - ( R - ( hdmax - hdmin))<br />

⎝ 2 ⎠<br />

2<br />

2 2<br />

⎛ hw2<br />

⎞<br />

⎜ ⎟ = R - ( R - hdmax)<br />

⎝ 2 ⎠<br />

2 2<br />

Table 5.5 Calculation <strong>of</strong> hoeing width in dependence on the arm<br />

length and hoeing depth<br />

For hdmin=15 mm<br />

Arm length [mm]<br />

350 450 550<br />

hw2 (hdmax=20 mm) 233 265 294<br />

hw1 (surface roughness =5 mm) 118 134 148<br />

hw2 (hdmax =25 mm) 260 296 328<br />

hw1(surface roughness =10 mm) 166 189 209<br />

hw2 (hdmax =30 mm) 284 323 358<br />

hw1(surface roughness =15 mm) 203 230 255<br />

5.2.2 Examination <strong>of</strong> influences <strong>of</strong> the angular position θ<br />

to the hoeing trajectories<br />

(5.1)<br />

(5.2)<br />

Kinematical behaviour <strong>of</strong> the hoe’s virtual prototype was simulated in order to<br />

optimise the hoeing process and trajectories <strong>of</strong> duckfoot knives under the soil<br />

surface in the intra-row area. The <strong>for</strong>ward speed <strong>of</strong> the carrier, the plant growth<br />

stage and the arms length and angular position <strong>of</strong> the duckfoot knives have<br />

been varied.<br />

For better understanding <strong>of</strong> the mechanism, kinematical equations <strong>of</strong> the points<br />

presenting the cutting edge <strong>of</strong> each duckfoot knife in one section are given.<br />

77


Results and discussion<br />

xmi1 = ( RLA + RUA cos θmi )sinϕ<br />

(5.3)<br />

ymi 1 = ( RLA + RUA cos θmi )cos ϕ + ( RLA + RUA cos θmi<br />

− hdmi<br />

)<br />

(5.4)<br />

z = z + R sinθ<br />

(5.5)<br />

mi1 UA mi<br />

xfr 1 = ( RLA + RUA cos θfr )sin( ϕ + δ )<br />

(5.6)<br />

yfr 1 = ( RLA + RUA cos θfr )cos( ϕ + δ ) + ( RLA + RUA cos θfr<br />

− hdfr<br />

)<br />

(5.7)<br />

z = z + R sinθ<br />

(5.8)<br />

fr1 UA fr<br />

xre1 = ( RLA + RUA cos θre )sin( ϕ − δ )<br />

(5.9)<br />

yre1 = ( RLA + RUA cos θre )cos( ϕ − δ ) + ( RLA + RUA cos θre<br />

− hdre<br />

)<br />

(5.10)<br />

z = z + R sinθ<br />

(5.11)<br />

re1 UA re<br />

The angular motion <strong>of</strong> the mechanism can be defined depending on the <strong>for</strong>ward<br />

position <strong>of</strong> the carrier z – z0, intra-row distance between plants d and number <strong>of</strong><br />

cuts between two successive plants in the row. As the most valuable simulation<br />

presented in this research, a solution with 3 cuts between two successive plants<br />

had been chosen. Kinematical equation <strong>of</strong> the three-cut hoeing method defining<br />

the exact angular position <strong>of</strong> the rotary hoeing tool depending on the <strong>for</strong>ward<br />

position z is given in Equation (5.12).<br />

0<br />

ϕ ϕ 0<br />

(5.12)<br />

78<br />

2 ( z − z )<br />

= +<br />

3 d<br />

π<br />

Using such an approach <strong>for</strong> the calculation <strong>of</strong> the angular position, it is obvious<br />

that any change in intra-row distance between plants can generate only a<br />

stretching or shrinking <strong>of</strong> the helix in relation to the z-axis (see Figure 5.11).<br />

This fact indicates the adaptability <strong>of</strong> the rotary hoe to different plant spacing<br />

<strong>system</strong>s and variable intra-row distances.


Horizontal position (x) [mm]<br />

Vertical position (y) [mm]<br />

400<br />

200<br />

0<br />

-200<br />

-400<br />

50<br />

0<br />

-50<br />

mi1<br />

re1<br />

+<br />

fr2<br />

mi2<br />

re2<br />

Results and discussion<br />

400 500 600 700 800 900 1000 1100<br />

Travelled distance (z) [mm]<br />

re1 fr2 mi2 re2<br />

fr3 mi3 re3 fr1<br />

400 500 600 700 800 900 1000 1100<br />

Travelled distance (z) [mm]<br />

+<br />

mi3<br />

+ + +<br />

Figure 5.11 Hoeing trajectories <strong>of</strong> the hoeing tool with nine arms in a<br />

field with 300 mm intra-row distance between plants<br />

(arm length 440 mm, angular position <strong>of</strong> all arms<br />

adjusted to 0°, � - position <strong>of</strong> the plant)<br />

The trajectories <strong>of</strong> the duckfoot knives under the soil surface <strong>for</strong> equal length <strong>of</strong><br />

the arms can be optimised by adjustment <strong>of</strong> the angular position <strong>of</strong> the arms θ.<br />

The main advantage <strong>of</strong> this kind <strong>of</strong> fine-tuning is that a small angular change<br />

provides the possibility <strong>of</strong> controlling the distance between consecutive cuts <strong>of</strong><br />

each section. Also, the adjustment <strong>of</strong> the angular position <strong>of</strong> the arms θ affects<br />

the penetration order <strong>of</strong> the front, middle and rear duckfoot knives <strong>of</strong> each<br />

section, <strong>for</strong>wards or backwards, in relation to the z-axis. An example <strong>of</strong> the<br />

<strong>for</strong>ward-backward rearrangement <strong>of</strong> the trajectories by changing the angular<br />

position <strong>of</strong> the front and rear duckfoot knives in each section on the rotary hoe<br />

with nine arms is illustrated in Figures 5.12 and 5.13. The segments <strong>of</strong> the<br />

trajectories under the soil surface are highlighted on both graphs. The expected<br />

crop positions are x=200 mm, 400 mm, 600 mm; y=0 and they are marked with<br />

“+” on the graphics.<br />

fr3<br />

re3<br />

+<br />

fr1<br />

79


Results and discussion<br />

With the invariable setting <strong>of</strong> the arm lengths and with an angular adjustment <strong>of</strong><br />

the front and rear duckfoot knives in all sections (Figure 5.13), the equal intra-<br />

row area covering can be realised, like with the <strong>system</strong> without angular<br />

adjustment (Figure 5.12). Another very important aspect <strong>of</strong> the <strong>for</strong>ward-<br />

backward rearrangement is the relative position <strong>of</strong> the arm, working in the<br />

close-to-crop area. In the first case with the <strong>system</strong> without angular adjustment<br />

(Figure 5.12) arms are always perpendicular to the soil surface. In the<br />

rearranged <strong>system</strong>, arms cultivating the close-to-crop area always have an<br />

obtuse angle in relation to the soil surface, which means that they are shifted<br />

from the plant. That allows cultivation <strong>of</strong> plants with bigger leaves as well as<br />

cultivation closer to the plant without causing damage on the leaf <strong>system</strong><br />

(Figure 5.13).<br />

80<br />

Horizontal position (x) [mm]<br />

Vertical position (y) [mm]<br />

600<br />

400<br />

200<br />

0<br />

-200<br />

-400<br />

100 200 300 400 500 600 700<br />

Travelled distance (z) [mm]<br />

50<br />

0<br />

re3<br />

fr1<br />

fr2<br />

+ mi1 + mi2 +<br />

re1<br />

+ +<br />

-50<br />

100<br />

re3<br />

200<br />

fr1 mi1<br />

300<br />

re1<br />

400<br />

fr2 mi2<br />

500<br />

re2<br />

600<br />

fr3 mi3<br />

700<br />

Travelled distance (z) [mm]<br />

Figure 5.12 Hoeing trajectories <strong>of</strong> the hoeing tool with nine arms in a<br />

field with 200 mm intra-row distance between plants<br />

(arm length 520 mm, angular position <strong>of</strong> all arms<br />

adjusted to 0°, � - position <strong>of</strong> the plant)<br />

re2<br />

+<br />

fr3<br />

mi3


Horizontal position (x) [mm]<br />

Vertical position (y) [mm]<br />

600<br />

400<br />

200<br />

0<br />

-200<br />

-400<br />

Results and discussion<br />

100 200 300 400 500 600 700<br />

Travelled distance (z) [mm]<br />

50<br />

0<br />

mi3<br />

re3<br />

+<br />

fr3<br />

re1<br />

mi1<br />

fr1<br />

+<br />

+ + +<br />

-50<br />

mi3<br />

100 200<br />

re1 mi1<br />

300<br />

fr1<br />

400<br />

re2 mi2<br />

500<br />

fr2<br />

600<br />

mi3<br />

700<br />

Travelled distance (z) [mm]<br />

Figure 5.13 Hoeing trajectories <strong>of</strong> the hoeing tool with nine arms in a<br />

field with 200 mm intra-row distance between plants<br />

(arm length 520 mm, angular position <strong>of</strong> all arms<br />

adjusted to fr= 17°, mi= 0°, re= –17°, � - position <strong>of</strong> the<br />

plant)<br />

Another nine-arm hoeing scenario with shorter arm lengths (440 mm) and<br />

angular position θ adjusted to 17°, 0°, –17° is introduced in Figure 5.14. The<br />

segments <strong>of</strong> the trajectories under the soil surface are highlighted and the<br />

expected crop positions are x=200 mm, 400 mm, 600 mm; y=0. In this case<br />

arms are again shifted from the plant by the <strong>for</strong>ward-backward rearrangement<br />

and the distances between consecutive cuts <strong>of</strong> every section are much closer to<br />

one another. Thus, the protected area around the crop plant is much bigger in<br />

relation to the hoeing scenario described in Figures 5.12 and 5.13. With this<br />

adjustment variation the applicability <strong>of</strong> the rotary hoe to different crop <strong>system</strong>s<br />

and growth stages can be easily demonstrated.<br />

re2<br />

mi2<br />

fr2<br />

+<br />

mi3<br />

81


Results and discussion<br />

82<br />

Horizontal position (x) [mm]<br />

Vertical position (y) [mm]<br />

400<br />

200<br />

0<br />

-200<br />

-400<br />

100 200 300 400 500 600 700<br />

Travelled distance (z) [mm]<br />

50<br />

0<br />

mi3<br />

re3<br />

fr3<br />

re1<br />

re2<br />

+ mi1 + mi2 +<br />

fr1<br />

+ +<br />

-50<br />

mi3<br />

100 200<br />

re1 mi1<br />

300<br />

fr1<br />

400<br />

re2 mi2<br />

500<br />

fr2<br />

600<br />

mi3<br />

700<br />

Travelled distance (z) [mm]<br />

Figure 5.14 Hoeing trajectories <strong>of</strong> the hoeing tool with nine arms in a<br />

field with 200 mm intra-row distance between plants<br />

(arm length 440 mm, angular position <strong>of</strong> all arms<br />

adjusted to fr= 17°, mi= 0°, re= –17°, � - position <strong>of</strong> the<br />

plant)<br />

5.2.3 Examination <strong>of</strong> influences <strong>of</strong> the ratio between the<br />

rotational speed <strong>of</strong> the hoeing tool and the <strong>for</strong>ward<br />

speed <strong>of</strong> the carrier<br />

One very important aspect <strong>of</strong> the optimisation is defining <strong>of</strong> the angular speed <strong>of</strong><br />

the hoeing tool. The preliminary idea was designing <strong>of</strong> the rotary hoeing tool<br />

with 3 arms, with a 120° degree angular shift between each. In that case a full<br />

rotation <strong>of</strong> the hoeing tool is necessary to achieve three cuts between every two<br />

following plants. The necessary number <strong>of</strong> cuts between two plants depends on<br />

the shape and size <strong>of</strong> the duckfoot knives and the average intra-row distance<br />

between plants. For successful extermination or injuring <strong>of</strong> the <strong>weed</strong>s, an<br />

overlapping <strong>of</strong> the areas covered by successive cuts is desired. The size and<br />

shape <strong>of</strong> the duckfoot knives were designed based on the assumption that it will<br />

fr2<br />

+<br />

mi3


Results and discussion<br />

be mostly used <strong>for</strong> hoeing in plant <strong>system</strong> with average intra-row distance<br />

around 200 mm and three cuts <strong>weed</strong>ing strategy between every two following<br />

plants. Shape and dimensions <strong>of</strong> one duckfoot knife are given in Figure 5.15.<br />

Figure 5.15 The shape and dimensions <strong>of</strong> one duckfoot knife<br />

The angle ε between the axis <strong>of</strong> symmetry <strong>of</strong> the duckfoot knife and the plane in<br />

which the arm holder is placed plays an important role concerning the<br />

interaction between the soil and the cutting edge <strong>of</strong> the duckfoot knife. The<br />

cutting edge needs to be correctly oriented to generate as little friction as<br />

possible. The mentioned angle is directly proportional to the ratio between the<br />

angular speed <strong>of</strong> the hoeing tool and the <strong>for</strong>ward speed <strong>of</strong> the carrier, as also to<br />

the number <strong>of</strong> arms implemented. It is obvious that several parameters have<br />

influence on the design <strong>of</strong> the tool directly responsible <strong>for</strong> the <strong>weed</strong> elimination,<br />

so it is impossible to define a universal solution which will be optimal <strong>for</strong><br />

different plant <strong>system</strong>s in the same time. An appropriate combination <strong>of</strong> cutting<br />

tool, number <strong>of</strong> cuts between two following plants and necessary rotational<br />

speed can be suggested, only by using methods <strong>for</strong> multiparameter optimisation<br />

and exact in<strong>for</strong>mation about the crops, <strong>weed</strong>s and soil conditions. The objective<br />

<strong>of</strong> this study was not to develop a database with suggestions <strong>for</strong> different<br />

condition combinations, but to design a tool which can be easily adapted to a<br />

range <strong>of</strong> different conditions.<br />

83


Results and discussion<br />

84<br />

5.2.4 Selection <strong>of</strong> appropriate design <strong>of</strong> the hoeing tool<br />

according to the hoeing scenario<br />

A very important aspect is selection <strong>of</strong> the appropriate number <strong>of</strong> hoeing arms<br />

depending on the number <strong>of</strong> cuts between two following plants. An example <strong>for</strong><br />

broad adaptability <strong>of</strong> the developed concept are trajectories <strong>of</strong> the duckfoot<br />

knives when the ratio between the angular speed <strong>of</strong> the hoeing tool with 3 arms<br />

and the <strong>for</strong>ward speed <strong>of</strong> the carrier is adjusted to provide two cuts between<br />

every two following plants (see Figure 5.16). Like be<strong>for</strong>e, segments <strong>of</strong> the<br />

trajectories under the soil surface are highlighted and the expected crop<br />

positions are x=200 mm, 400 mm, 600 mm; y=0. Trajectories are marked with<br />

numbers from 1 to 3 corresponding to duckfoot knives.<br />

Horizontal position (x) [mm]<br />

Vertical position (y) [mm]<br />

400<br />

200<br />

0<br />

-200<br />

-400<br />

100 200 300 400 500 600 700<br />

Travelled distance (z) [mm]<br />

50<br />

0<br />

1<br />

+ + +<br />

+<br />

2 3 1<br />

2<br />

3<br />

+ +<br />

-50<br />

100<br />

1<br />

200<br />

2<br />

300<br />

3<br />

400<br />

1<br />

500<br />

2<br />

600<br />

3<br />

700<br />

Travelled distance (z) [mm]<br />

Figure 5.16 Hoeing trajectories <strong>of</strong> the hoeing tool with three arms<br />

providing two cuts between following plants in a field with<br />

200 mm intra-row distance between plants (arm length<br />

440 mm, angular position <strong>of</strong> arms adjusted to:<br />

duckfoot1= 0°, duckfoot2= 0°, duckfoot3= 0°, � -<br />

position <strong>of</strong> the plant)


Results and discussion<br />

With a hoeing tool with odd number <strong>of</strong> arms it is possible to achieve even<br />

number <strong>of</strong> cuts between every two following plants, but in that case hoeing<br />

pattern cannot be optimised by angular adjustment and the distance between<br />

cuts stays constant. The reason why such a limitation exist is the fact that a<br />

duckfoot knife alternately hoes every following plant first from the front and after<br />

from the back, or vice versa. Hence, <strong>for</strong> full adaptation <strong>of</strong> the hoeing tool to the<br />

hoeing strategy with odd number <strong>of</strong> cuts, the number <strong>of</strong> arms needs to be odd<br />

also. A simulation <strong>of</strong> a hoeing scenario with a hoeing tool with 4 implemented<br />

arms demonstrates the ability <strong>of</strong> angular adjustment when two cuts between<br />

every two following plants are required. Again, segments <strong>of</strong> the trajectories<br />

under the soil surface are highlighted and the expected crop positions are<br />

x=200 mm, 400 mm, 600 mm; y=0. Trajectories are marked with numbers from<br />

1 to 4 corresponding to duckfoot knives. Results <strong>of</strong> this simulation are<br />

presented in Figure 5.17.<br />

Horizontal position (x) [mm]<br />

Vertical position (y) [mm]<br />

400<br />

200<br />

0<br />

-200<br />

-400<br />

100 200 300 400 500 600 700<br />

Travelled distance (z) [mm]<br />

50<br />

0<br />

1 3<br />

1<br />

+ 4 2<br />

4<br />

+<br />

+ + +<br />

1<br />

-50<br />

100 200<br />

4 3<br />

300 400<br />

2 1<br />

500 600<br />

4<br />

700<br />

Travelled distance (z) [mm]<br />

Figure 5.17 Hoeing trajectories <strong>of</strong> the hoeing tool with four arms<br />

providing two cuts between following plants in a field with<br />

200 mm intra-row distance between plants (arm length<br />

440 mm, angular position <strong>of</strong> arms adjusted to:<br />

duckfoot1= 20°, duckfoot2= -20°, duckfoot3= 20°,<br />

duckfoot4= -20° , � - position <strong>of</strong> the plant)<br />

+<br />

85


Results and discussion<br />

86<br />

5.2.5 Discussion <strong>of</strong> the results conducted by virtual<br />

prototyping<br />

Virtual prototyping <strong>of</strong> course has some disadvantages as well. As with any<br />

computer simulation, there are real-world elements that cannot be exactly<br />

reproduced in a virtual <strong>for</strong>m. While a simulation may show a mechanism to<br />

function perfectly, in reality a rather small change in the soil roughness may<br />

cause problems.<br />

Until now, virtual prototyping technology has not completely rendered physical<br />

testing obsolete. However, the role <strong>of</strong> physical prototypes has now shifted to<br />

that <strong>of</strong> validating the virtual model. After the virtual prototyping process has<br />

yielded a design that on the computer appears robust and meets all the design<br />

objectives, a physical model can be built to validate the data from the computer<br />

model to ensure the design is indeed applicable in real life.<br />

However, because most <strong>of</strong> the problems have been discovered and worked out<br />

in the virtual prototyping process, the physical prototype is likely to be nearly<br />

ready <strong>for</strong> manufacture with very few errors.<br />

All <strong>of</strong> these advantages resulted in a drastically reduced time frame, from the<br />

idea to the introduction <strong>of</strong> the first prototype <strong>of</strong> the intra-row <strong>weed</strong>ing tool. The<br />

reduction <strong>of</strong> costs and time needed <strong>for</strong> prototype development was one <strong>of</strong> the<br />

major benefits <strong>of</strong> virtual prototyping.


5.3 Physical prototype <strong>of</strong> the hoeing equipment<br />

Results and discussion<br />

After the comprehensive analysis <strong>of</strong> the results observed with the virtual<br />

prototype the first physical prototype <strong>of</strong> the hoeing tool has been built. The<br />

selection <strong>of</strong> the appropriate driving engine <strong>for</strong> accurate rotational speed and<br />

position control <strong>of</strong> the hoeing tool required a determination <strong>of</strong> the average and<br />

maximum torque on the axis, during the <strong>weed</strong>ing process in field conditions.<br />

5.3.1 Determination <strong>of</strong> the maximum torque and nominal<br />

speed required<br />

To confirm that the designed construction can withstand the maximum load and<br />

to observe the torque value, experiments in the field conditions were conducted.<br />

The determination <strong>of</strong> the maximum torque was <strong>of</strong> crucial significance in order to<br />

choose a motor with adequate power <strong>for</strong> the hoeing tool. In the experiment the<br />

rotary hoeing tool with three implemented arms was pulled by a tractor and<br />

plugged to the cardan shaft <strong>of</strong> the tractor over a gear with 10:1 transmission<br />

ratio. The aim <strong>of</strong> the experiments was to acquire in<strong>for</strong>mation about the <strong>for</strong>ward<br />

speed, angular position <strong>of</strong> the hoeing tool and required torque <strong>for</strong> hoeing. The<br />

<strong>for</strong>ward speed can be calculated if the travelled distance and the time passed<br />

are known. Travelled distance in field conditions can be estimated with several<br />

methods. Methods which are based on the contact with the soil surface need to<br />

be avoided if high accuracy is required, because <strong>of</strong> the slipping effect which can<br />

occur in hard field conditions. One accepted non-contact method <strong>for</strong> estimation<br />

<strong>of</strong> the travelled distance is with <strong>system</strong>s based on the Doppler shift effect.<br />

Depending on the adjustment, such a <strong>system</strong> can provide up to 125 impulses<br />

per meter <strong>of</strong> travelled distance, which satisfies accuracy demands in the field<br />

experiments. For simple on-line acquisition <strong>of</strong> the tractor’s <strong>for</strong>ward position an<br />

RDS true ground speed sensor (TGSS) was chosen. The angular position <strong>of</strong> the<br />

hoeing was acquired with an incremental encoder attached to the hoeing tool’s<br />

shaft. This in<strong>for</strong>mation was used <strong>for</strong> calculation <strong>of</strong> the rotational speed <strong>of</strong> the<br />

hoeing tool.<br />

87


Results and discussion<br />

Conventional method <strong>for</strong> measurement <strong>of</strong> a rotary torque is use <strong>of</strong> a strain<br />

gauge based sensors. In these types <strong>of</strong> sensors strain gauges are coupled with<br />

brushes and slip rings to trans<strong>for</strong>m the torque signal into output voltage. The<br />

output voltage depends on a resistance change due to de<strong>for</strong>mation in strain<br />

gauges that are bonded to the torque sensor structure. The magnitude <strong>of</strong> the<br />

resistance change is proportional to the de<strong>for</strong>mation <strong>of</strong> the torque sensor and<br />

there<strong>for</strong>e the applied torque. A rotary torque sensor manufactured by<br />

Walterscheid with detection range 0 and 250 daNm was attached between the<br />

cardan shaft and the gear <strong>for</strong> measuring the torque.<br />

All sensors were connected to the DAQPad-6015 through the signal<br />

conditioning unit. A simple VI generating a report file was written <strong>for</strong> data<br />

acquisition. The report file contains basic in<strong>for</strong>mation about the measurement<br />

such as: date and time <strong>of</strong> the experiment, arm lengths, hoeing depth and a data<br />

array with <strong>for</strong>ward speed <strong>of</strong> the tractor, rotational speed <strong>of</strong> the hoe and torque<br />

on the axis. The results <strong>of</strong> one experimental hoeing are illustrated in the Figure<br />

5.18.<br />

Rot speed [RPM]<br />

Fwd speed [km/h]<br />

Torque [Nm]<br />

88<br />

100<br />

60<br />

20<br />

20<br />

10<br />

0<br />

500<br />

400<br />

300<br />

200<br />

100<br />

0<br />

0 5 10 15 20 25 30<br />

0 5 10 15 20 25 30<br />

0 5 10 15 20 25<br />

Time [s]<br />

Figure 5.18 Results <strong>of</strong> the field experiment providing insight into the<br />

size <strong>of</strong> the torque required <strong>for</strong> undisturbed hoeing with<br />

hoeing tool with three arms in extreme conditions<br />

30


Results and discussion<br />

During the experiments it was observed that the soil type, previous tillage,<br />

roughness <strong>of</strong> the soil surface, soil humidity, <strong>for</strong>ward speed <strong>of</strong> the carrier,<br />

rotational speed <strong>of</strong> the hoeing tool, number <strong>of</strong> arms, as also the hoeing depth<br />

have significant influence on the torque. There was no possibility to draw<br />

general conclusion because <strong>of</strong> a high number <strong>of</strong> varying parameters. Hence, a<br />

case with worst condition was chosen to ensure that the resulting prototype will<br />

be able to work in all conditions. For rotational speed <strong>of</strong> uhmax=100 rpm, <strong>for</strong>ward<br />

speed around 2m/s, arm lengths <strong>of</strong> 550 mm and average hoeing depth 5 cm the<br />

torque value does not exceeded the value <strong>of</strong> Mhmaxexp= 600 Nm. According to<br />

this worst case experiment <strong>for</strong> the selection <strong>of</strong> the motor 350 Nm as a nominal<br />

value was taken.<br />

The impact <strong>of</strong> the rotational speed to the level <strong>of</strong> damage caused to the <strong>weed</strong>s<br />

was observed, as an additional important fact, during the field experiments. It<br />

was observed that <strong>for</strong> arm lengths <strong>of</strong> 550 mm with implemented duckfoot<br />

knives, a rotational speed <strong>of</strong> 30 rpm provides enough energy to cut the <strong>weed</strong>s.<br />

Higher rotational speed over 80 rpm can originate throwing <strong>of</strong> the soil particles<br />

from the row towards the neighbouring row. For another type <strong>of</strong> direct <strong>weed</strong>ing<br />

implement different from the duckfoot knives, higher speed could be applied<br />

because <strong>of</strong> the reduced contact between the tool and the soil surface. Taking<br />

into consideration all the above mentioned facts <strong>for</strong> a nominal value <strong>of</strong> the<br />

rotational speed uhn=60 rpm were used in calculations.<br />

5.3.2 Calculation and selection <strong>of</strong> the motor and<br />

transmission combination<br />

To make an appropriate selection <strong>of</strong> the motor/transmission combination it is<br />

necessary to know the required power, speed range and the operating point <strong>of</strong><br />

the torque <strong>for</strong> the <strong>system</strong> in typical working conditions. Usually the smallest,<br />

lightest and most inexpensive motor that meets the requirements will be<br />

chosen. As the motor is intended to be implemented on a first prototype <strong>of</strong> the<br />

<strong>weed</strong>ing tool applicable in laboratory condition, the type <strong>of</strong> the power supply<br />

required by motor was not a limiting factor.<br />

89


Results and discussion<br />

Since the first prototype will be used <strong>for</strong> intensive experimental testing, the<br />

motor was oversized. Both <strong>of</strong> the two parameters relevant <strong>for</strong> calculation <strong>of</strong> the<br />

required power were increased with safety factor equal to 6 to avoid overloading<br />

or damaging <strong>of</strong> the <strong>system</strong> during the testing.<br />

P = 6 * M * u = 6 * 600 *1 = 3600W<br />

(5.13)<br />

90<br />

required hmaxexp hn<br />

The intra-row <strong>weed</strong>ing <strong>system</strong> requires a closed loop control <strong>of</strong> the rotational<br />

speed because the on-line calculation <strong>of</strong> the optimal speed takes into account<br />

the carrier’s <strong>for</strong>ward speed, observed distance between two successive crop<br />

plants and position <strong>of</strong> the hoeing arms. One <strong>of</strong> the main advantages <strong>of</strong> servo<br />

motors is the ability to keep a constant torque at both very low and high engine<br />

speeds which is in case <strong>of</strong> the intra-row <strong>weed</strong>ing tool <strong>of</strong> crucial importance.<br />

According to the calculation <strong>of</strong> the required power <strong>of</strong> the hoeing <strong>system</strong>, an AC-<br />

servo motor from Yaskawa type SGMGH-44DCA6F with Pmn= 4.4 kW, with<br />

maximum rotational speed ummax= 1500 rpm, nominal torque Mmn= 28.4 Nm,<br />

maximum torque Mmmax= 71.1 Nm, and appropriate servo drive from Yaskawa<br />

type SGDH-50DE were chosen. The servo <strong>system</strong> includes a 17-bit encoder as<br />

feedback device. The motor was combined with a planetary gearing type<br />

TP110S-MF2 with gear ratio G= 25 and nominal torque on the gearbox output<br />

shaft Mhn= 710 Nm and corresponds to the torque <strong>of</strong> the hoeing tool.<br />

In that way the prototype was able to provide continuous and highly accurate<br />

speed change in a range from 0 to 60 rpm with available torque up to Mhn=<br />

710 Nm in the whole range <strong>of</strong> speeds.<br />

5.3.2.1 External control <strong>of</strong> the rotational speed<br />

The advantages <strong>of</strong> the servo <strong>system</strong> implemented into the intra-row hoe’s<br />

prototype can be taken with the servo drive in the speed control mode, by an<br />

analog signal created in external controlling unit. The combination <strong>of</strong> DAQPad-<br />

6015 and signal conditioning unit used <strong>for</strong> plant detection was also used <strong>for</strong><br />

speed control as an external controller. Controlled inputs to the servo drive were<br />

rotation speed, as analog signal, and servo ON as digital signal. Acquired


Results and discussion<br />

outputs from the servo drive were data from the incremental encoder and alarm<br />

signals.<br />

The motor’s rated (maximum) speed is 1,500 rpm and the equivalent rated<br />

speed <strong>of</strong> the hoe is<br />

u<br />

hmax<br />

ummax<br />

1500<br />

= = = 60 rpm = 1 rps<br />

(5.14)<br />

G 25<br />

To define the adequate voltage/speed ratio the speed reference input gain<br />

Pn300 in the servo drive needed to be adjusted. The parameter Pn300 has a<br />

setting range between 150 and 3000 and corresponds to the input voltage V-<br />

REF with the ratio 100 to 1. E.g. if the Pn300 is adjusted to 600, the rated speed<br />

will be achieved with V-REF equal to 6 V.<br />

The servo ON signal is required as a main signal <strong>for</strong> starting the servo motor. In<br />

the case where this signal is “low” the servo motor cannot be controlled with<br />

external signals.<br />

To receive appropriate in<strong>for</strong>mation about the position <strong>of</strong> the motor and<br />

accordingly the angular position <strong>of</strong> the hoeing tool, in relation to the “zero”<br />

position, the encoder dividing ratio was set to 24 pulses per rotation. Hence the<br />

gear ratio is G=25, 600 pulses correspond to one full rotation <strong>of</strong> the hoeing tool<br />

and this represents the resolution <strong>of</strong> the hoeing tool <strong>system</strong> RESsys.<br />

5.3.3 Discussion <strong>of</strong> the distance between the plant<br />

detection unit and the plane in which the hoeing<br />

tool is positioned<br />

The rotational speed <strong>of</strong> the hoeing tool is directly proportional to the <strong>for</strong>ward<br />

speed <strong>of</strong> the carrier. For travelled distances which are short, speed can be<br />

approximated with a constant value as shown in Equation (5.15).<br />

∂s ∆s<br />

V = ≅<br />

∂t ∆ t<br />

(5.15)<br />

91


Results and discussion<br />

To avoid continuous changing <strong>of</strong> the calculated speed value, caused by<br />

exaggerated accuracy, it is necessary to increase the sampling distance ∆s. On<br />

the other hand, a too big sampling distance ∆s would cause decrease <strong>of</strong> the<br />

dynamics and accuracy <strong>of</strong> the hoe’s angular positioning, directly implying plant<br />

damaging.<br />

The distance between the plant detection unit and the plane in which the hoeing<br />

tool is positioned is limited by the construction <strong>of</strong> the prototype and the s<strong>of</strong>tware<br />

solution responsible <strong>for</strong> the online speed adjustment. For the best per<strong>for</strong>mance,<br />

positioning s<strong>of</strong>tware requires initialisation <strong>of</strong> the <strong>system</strong> be<strong>for</strong>e the hoeing<br />

starts. The initial position <strong>of</strong> the hoeing tool’s angle is achieved when the<br />

inductive position transducer mount on the arm number 3 reaches the upper<br />

vertical position corresponding to the angle <strong>of</strong> zero degrees and corresponds to<br />

time t0 (see Figure 5.19 a).<br />

92<br />

Figure 5.19 Definition <strong>of</strong> the desired angular position <strong>of</strong> the hoeing<br />

tool with three arms a) when it is in the start position and<br />

b) when it is placed exactly above a crop plant<br />

One full rotation <strong>of</strong> the hoeing tool with three arms corresponds to the travelling<br />

distance equal to the average distance between plants d. In such a kinematical<br />

assumption the rotation needs to be started, respectively corrected, in the<br />

moment when the <strong>for</strong>ward position <strong>of</strong> the plane analogous to the centre plane <strong>of</strong><br />

the hoeing tool A reaches the 1/3 <strong>of</strong> the distance between two successive<br />

plants.


Results and discussion<br />

According to the listed requirements, one correction <strong>of</strong> the rotation speed on the<br />

distance equal to the average distance <strong>of</strong> the sowing pattern is scheduled in the<br />

controlling algorithm.<br />

An important question is at which point the correction <strong>of</strong> the rotation speed<br />

should take place in the time schedule. Considering the time consumption <strong>of</strong><br />

different VI-s during the real time detection <strong>of</strong> the plant position it is obvious that<br />

the speed correction VI shall find place in the timetable when the processor has<br />

no tasks related to the plant detection. That means that the speed correction<br />

needs to be executed in the period when the plant detection unit travels<br />

between two searching areas (see Figure 5.20).<br />

SA SA<br />

EMPP EMPP<br />

d<br />

Figure 5.20 Time schedule <strong>of</strong> the VI-s execution during the real time<br />

detection <strong>of</strong> the plant position (SA - searching area,<br />

EMPP - estimated middle point <strong>of</strong> the plant, d -<br />

estimated distance between plants, - creation <strong>of</strong> the<br />

data array, - estimation <strong>of</strong> the middle point)<br />

t<br />

93


Results and discussion<br />

As the size <strong>of</strong> the searching area depends on the average plant size in the field,<br />

theoretically it could be almost as big as the distance between plants. Hence,<br />

the optimal point <strong>for</strong> the execution will be the moment, when the plant detection<br />

unit reaches the middle point between two searching areas. A value<br />

approximately equal to double <strong>of</strong> the average intra-row distance between plants<br />

can be defined as a necessary distance between the plant detection unit and<br />

the plane in which the hoe is positioned. Such an approach is determined by the<br />

s<strong>of</strong>tware solution because it requires the position <strong>of</strong> two following plants <strong>for</strong><br />

calculation <strong>of</strong> the <strong>for</strong>ward speed (see Figure 5.21).<br />

94<br />

Figure 5.21 Definition <strong>of</strong> the required distance between the plant<br />

detection unit and the plane in which the hoeing tool is<br />

placed


Results and discussion<br />

Based on indicated requirements the optimal distance can be identified. For the<br />

average intra-row distance between plants <strong>of</strong> 200 mm optimal distance can be<br />

calculate as:<br />

⎛ 2 1 ⎞ 13<br />

Dsens −hoe<br />

= ⎜ + 1+<br />

⎟d<br />

= d<br />

⎝ 3 2 ⎠ 6<br />

<strong>for</strong> d= 200 mm<br />

(5.16)<br />

D − = 433,33 mm ≈ 435 mm<br />

(5.17)<br />

sens hoe<br />

This value is optimised <strong>for</strong> the hoeing tool with three arms, three cuts between<br />

two successive plants, average intra-row distance about 200 mm and initial<br />

position <strong>of</strong> the <strong>system</strong> as shown in Figure 5.19.<br />

Using the same approach presented in this chapter, there is a possibility to<br />

calculate the optimal distance between the detection unit and the plane in which<br />

the hoeing tool is placed, <strong>for</strong> other hoeing strategies with different number <strong>of</strong><br />

arms, increased or decreased number <strong>of</strong> cuts between successive plants and<br />

alternative intra-row distances between plants.<br />

As mentioned, the s<strong>of</strong>tware solution requires centre positions <strong>of</strong> two following<br />

plants <strong>for</strong> calculation <strong>of</strong> the <strong>for</strong>ward speed. Using such a method <strong>of</strong> speed<br />

acquisition, the necessity <strong>for</strong> implementation <strong>of</strong> an additional hardware <strong>system</strong><br />

<strong>for</strong> speed measurement was avoided. Of course, application <strong>of</strong> an additional<br />

hardware would simplify the s<strong>of</strong>tware, because calculation <strong>of</strong> the <strong>for</strong>ward speed<br />

would not be necessary, and it would allow shortening <strong>of</strong> the distance between<br />

the detection unit and the plan in which the hoeing tool is placed <strong>for</strong> one<br />

average intra-row distance.<br />

To avoid additional investments into speed measuring hardware, whose costs<br />

grow with the required accuracy, especially in low speed ranges, the alternative<br />

<strong>of</strong> speed measurement with s<strong>of</strong>tware was chosen.<br />

95


Results and discussion<br />

96<br />

5.3.4 Algorithm <strong>for</strong> the online control <strong>of</strong> the hoeing tool’s<br />

rotational speed<br />

The idea built into the algorithm <strong>for</strong> online control <strong>of</strong> the hoeing tool’s rotational<br />

speed is based on the theoretical approach presented in the previous chapter.<br />

Be<strong>for</strong>e the rotational speed unew can be calculated, it is necessary to know the<br />

relative distance between the hoeing tool and the plant which need to be hoed,<br />

the latest <strong>for</strong>ward speed V, latest angular position <strong>of</strong> the hoeing tool and latest<br />

rotational speed uold. With assumption that the <strong>for</strong>ward speed will not change on<br />

the next section <strong>of</strong> travelled distance equal to the average intra-row distance<br />

between plants d, the <strong>for</strong>ward speed can be calculated using the following<br />

equitation:<br />

zc( tL) − zc( tL−1)<br />

V =<br />

t − t<br />

L L−1<br />

(5.18)<br />

where zc(tL) is the absolute coordinate <strong>of</strong> the last detected plant’s centre<br />

position in direction <strong>of</strong> traveling, zc(tL-1) is the absolute coordinate <strong>of</strong> the last but<br />

one detected plant’s centre position and the tL and tL-1 are the time stamps<br />

when the detection unit was above the centre position <strong>of</strong> the last and last but<br />

one plant successively.<br />

Knowing the distance and the <strong>for</strong>ward speed it is possible to estimate the time<br />

in which the hoeing tool will arrive to the position exactly above the plant centre<br />

position.<br />

T<br />

z ( t ) − z( t) − D<br />

V<br />

c L−1 sens−hoe = (5.19)<br />

where z(t) corresponds to the absolute position <strong>of</strong> the detection unit <strong>for</strong> plant<br />

detection.<br />

At that moment the angular position <strong>of</strong> the hoeing tool φrecent needs to be<br />

acquired. Because <strong>of</strong> non uni<strong>for</strong>m distances between plants it can happen that<br />

one very fast rotating sequence can be followed by one very slow sequence or<br />

vice versa. It means that the <strong>system</strong> needs to accelerate or decelerate<br />

depending on the recent angular position <strong>of</strong> the hoeing tool. As the angular


Results and discussion<br />

position <strong>of</strong> the tool is acquired with an incremental encoder the most recent<br />

position <strong>of</strong> the <strong>system</strong> can be calculated as the reminder value after dividing the<br />

value acquired from encoder N with the number <strong>of</strong> pulses corresponding to one<br />

rotation RESsys. To make a decision <strong>of</strong> whether the hoeing tool needs to be<br />

accelerated or decelerated a simple rule was applied: in cases where the latest<br />

position is between 0° and 180°, the <strong>system</strong> needs to be decelerated and<br />

between 180° and 360° it needs to be accelerated as defined in Equation 5.20.<br />

⎧ ⎛ N ⎞ R ⎛ sys N ⎞<br />

⎪rest ⎜ ⎟ <strong>for</strong> ≥ rest ⎜ ⎟ ≥ 0<br />

⎪<br />

⎜ RES ⎟<br />

sys 2 ⎜ RES ⎟<br />

⎝ ⎠ ⎝ sys ⎠<br />

ϕ recent = ⎨<br />

(5.20)<br />

⎪ ⎛ N ⎞ ⎛ N ⎞ RESsys<br />

⎪rest ⎜ − R sys <strong>for</strong> Rsys > rest ><br />

⎜<br />

⎟ ⎜ ⎟<br />

RES ⎟ ⎜<br />

sys RES ⎟<br />

⎩ ⎝ ⎠ ⎝ sys ⎠ 2<br />

where rest is defined as:<br />

x / y = q * y + rest<br />

(5.21)<br />

The required rotation speed value ωnew can be estimated based on the recent<br />

angular position and the remaining time until the hoeing tool arrives to the<br />

position exactly above the next plant centre position, as follows:<br />

ωnew<br />

ϕ − ϕ<br />

T<br />

desired recent<br />

= (5.22)<br />

The required rotational speed need to be trans<strong>for</strong>med into voltage and sent to<br />

the servo drive as an external control signal. If there is only a small difference<br />

between unew and uold it is better to leave the servo <strong>system</strong> in the steady state,<br />

achieved after the previous adjustment, than to change the input voltage and<br />

upset the <strong>system</strong> from the steady state. A size <strong>of</strong> the difference between unew<br />

and uold which will be considered as small can be defined in the VI and it<br />

depends on the size <strong>of</strong> the protected area, number <strong>of</strong> arms, number <strong>of</strong> cuts<br />

between successive plants and angular adjustment <strong>of</strong> the arms.<br />

The flow chart <strong>of</strong> the algorithm <strong>for</strong> the hoeing tool’s rotational speed control is<br />

illustrated in Figure 5.22.<br />

97


Results and discussion<br />

98<br />

V =<br />

zc( tL-1 ) – zc( tL<br />

)<br />

t L-1 – tL<br />

ω new<br />

ω old<br />

Figure 5.22 Algorithm <strong>for</strong> the online control <strong>of</strong> the hoeing tool’s<br />

rotational speed


5.3.5 Test bench <strong>for</strong> evaluation <strong>of</strong> the intra-row hoeing<br />

tool<br />

Results and discussion<br />

After the engine <strong>for</strong> the hoeing tool was chosen and the controlling algorithm<br />

was elaborated, a test bench which allows evaluation <strong>of</strong> the prototype <strong>for</strong> intra-<br />

row <strong>weed</strong> control was built. A movable carrier <strong>for</strong> the servo <strong>system</strong> with<br />

attached hoeing tool was constructed over the soil box described in Chapter<br />

4.1.3. The carrier was designed with requirement to allow adjustment <strong>of</strong> the<br />

hoeing <strong>system</strong> vertically and horizontally. Vertical adjustment <strong>of</strong> the carrier<br />

allows testing <strong>of</strong> different arm lengths and hoeing depths, while horizontal<br />

adjustment makes possible cultivation <strong>of</strong> several parallel plant rows. The design<br />

<strong>of</strong> the carrier is presented in the Figure 5.23.<br />

Figure 5.23 Carrier vehicle <strong>of</strong> the hoeing tool (1 – carrier <strong>of</strong> the servo<br />

motor allowing vertical V and horizontal H adjustment <strong>of</strong><br />

the hoeing tool in relation to the soil box)<br />

The carrier vehicle was attached with steel ropes (8) through a driving pulley (6)<br />

to an electro motor (5) providing its <strong>for</strong>ward-backward positioning over the soil<br />

box (1) (see Figure 5.24). The transmission between the motor and the pulley<br />

allowed continuous change <strong>of</strong> the speed and thus the <strong>for</strong>ward speed <strong>of</strong> the<br />

carrier was adjustable in range 0.1 – 0.4 m/s. The maximal <strong>for</strong>ward speed <strong>for</strong><br />

the hoeing <strong>system</strong> with three arms and hoeing strategy when one full rotation<br />

99


Results and discussion<br />

corresponds to three cuts between every two plants in the row can be<br />

calculated using the following equitation:<br />

V<br />

max<br />

100<br />

d<br />

= (5.23)<br />

T<br />

min<br />

where d is the average intra-row distance between plants and Tmin the time in<br />

which one full rotation <strong>of</strong> the <strong>system</strong> can be achieved with rated rotational<br />

speed.<br />

u = 60 rpm = 1 rps → T = 1 s<br />

(5.24)<br />

rated min<br />

In Table 5.6 maximum <strong>for</strong>ward speeds <strong>of</strong> the carrier <strong>for</strong> several intra-row<br />

distances are given.<br />

Table 5.6 Maximum <strong>for</strong>ward speeds <strong>of</strong> the carrier <strong>for</strong> several intrarow<br />

distances<br />

d [mm] 50 100 200 300 400 500<br />

Vmax [m/s] 0,05 0,1 0,2 0,3 0,4 0,5<br />

Vmax [km/h] 0,18 0,36 0,72 1,08 1,44 1,8


Results and discussion<br />

Figure 5.24 Scheme <strong>of</strong> the hoeing tool’s prototype placed on the soil<br />

box (1 – soil box; 2 – carrier <strong>of</strong> the hoeing tool; 3 –<br />

hoeing tool; 4 – small carrier with the <strong>system</strong> <strong>for</strong> plant<br />

detection; 5 – electromotor allowing <strong>for</strong>ward-backward<br />

motion <strong>of</strong> the hoeing tool along the soil box; 6 – driving<br />

pulley; 7 – guiding jockey pulley; 8 – steel ropes)<br />

101


Results and discussion<br />

102<br />

5.3.6 Methodology <strong>for</strong> evaluation <strong>of</strong> the algorithm <strong>for</strong><br />

online control <strong>of</strong> the hoeing tool<br />

For the controlling <strong>of</strong> the hoeing tool’s rotational speed, a VI was developed<br />

based on the algorithm presented in the previous chapter and implemented<br />

together with the VI-s <strong>for</strong> plant centre position detection in a final s<strong>of</strong>tware<br />

solution.<br />

After the hoeing, the controlling VI generates a report file containing in<strong>for</strong>mation<br />

about TRUE/FALSE values measured with sensors <strong>for</strong> plant detection,<br />

estimated <strong>for</strong>ward speed, position <strong>of</strong> the last recognised plant, calculated<br />

rotation speed and angular position <strong>of</strong> the hoeing tool <strong>for</strong> every sampling step.<br />

For graphical analysis <strong>of</strong> the acquired data an M-file in Matlab was written. This<br />

function provide automatic graphical interpretation <strong>of</strong> the data from the report<br />

file, creating three graphs: the first contains the <strong>for</strong>ward speed <strong>of</strong> the carrier and<br />

the rotational speed <strong>of</strong> the hoeing tool; the second contains angular positions <strong>of</strong><br />

the hoeing tool and estimated centre positions <strong>of</strong> detected plants; and the third<br />

contains the positions at which plants have been detected. In the second graph<br />

positions under the soil surface are particularly pointed out <strong>for</strong> each duckfoot<br />

knife.<br />

Quantitative evaluation <strong>of</strong> the hoeing accuracy can be done when distances<br />

between the hoeing tool blades under the soil surface and nearest plant middle<br />

position are known. The analysis can be classified in two groups: the duckfoot<br />

knife trajectories approaching the plants from the front side and duckfoot knife<br />

trajectories approaching the plants from the rear side. In the hoeing strategy<br />

with three cuts between plants, as described in chapter 5.3.3, duckfoot knife<br />

number 3 always approaches the plant from the front and duckfoot knife<br />

number 1 from the rear. The distance between the hoeing tool blade and the<br />

centre position <strong>of</strong> the plant can be calculated as:<br />

R = z + x (5.25)<br />

2 2<br />

front front front<br />

R = z + x (5.26)<br />

2 2<br />

rear rear rear


Results and discussion<br />

where zfront is the projection <strong>of</strong> the distance between the blade <strong>of</strong> the duckfoot<br />

knife number 3 and estimated centre position <strong>of</strong> the plant to z-axis, xfront is the<br />

projection <strong>of</strong> the distance between the blade <strong>of</strong> the duckfoot knife number 3 and<br />

estimated centre position <strong>of</strong> the plant to x-axis, zrear is the projection <strong>of</strong> the<br />

distance between the blade <strong>of</strong> the duckfoot knife number 1 and estimated<br />

centre position <strong>of</strong> the plant to z-axis, xrear is the projection <strong>of</strong> the distance<br />

between the blade <strong>of</strong> the duckfoot knife number 1 and estimated centre position<br />

<strong>of</strong> the plant to x-axis (see Figure 5.25).<br />

x<br />

x front<br />

z front<br />

R front<br />

z c<br />

R rear<br />

Figure 5.25 Position <strong>of</strong> duckfoot knife trajectories approaching the<br />

crop plant with projection <strong>of</strong> their distances from the<br />

plant centre position to coordinate axis<br />

The x component can be estimated as the modified projection <strong>of</strong> the arm length<br />

to the x-axis as described in Chapter 5.2.2. The correction is necessary<br />

because the motion equations introduced in Chapter 5.2.2 were based on a<br />

simplified kinematical model <strong>of</strong> the hoeing tool. To avoid complex calculation <strong>of</strong><br />

the blade’s exact position, the modifying parameters which allow estimation <strong>of</strong><br />

the blade’s exact position were determined by experimental research. Finally,<br />

another M-file was written to summarise the distribution <strong>of</strong> distances between<br />

the blades and plants.<br />

z rear<br />

x rear<br />

5.3.7 Evaluation <strong>of</strong> the algorithm <strong>for</strong> online control <strong>of</strong> the<br />

hoeing tool by experimental testing<br />

Experimental testing <strong>of</strong> the physical prototype was done in order to verify the<br />

robustness <strong>of</strong> the <strong>system</strong> and controlling VI-s. The first test was the test <strong>of</strong> the<br />

z<br />

103


Results and discussion<br />

hoeing accuracy <strong>of</strong> the <strong>system</strong> with nearly continuous <strong>for</strong>ward speed. Average<br />

distance between plants was 200 mm, arm length 495 mm, maximum hoeing<br />

depth 18 mm, plant searching area size in the detection VI was set to 50 mm,<br />

minimum size <strong>of</strong> the recognised object which will be considered as a plant 15<br />

mm and 1 allowed FALSE sample inside the plant area. The graphical<br />

interpretation <strong>of</strong> the results <strong>of</strong> one typical test is shown in the Figure 5.26.<br />

Forward speed [m/s]<br />

104<br />

Angular position [deg]<br />

0.048<br />

0.04<br />

0.032<br />

0.024<br />

0.016<br />

0.008<br />

360<br />

270<br />

180<br />

Forward speed<br />

Rotation speed<br />

0<br />

0 500 1000 1500 2000 2500 3000 3500 4000 4500 5000 0<br />

90<br />

Detected plants<br />

0<br />

0 500 1000 1500 2000 2500 3000 3500 4000 4500 5000<br />

0 500 1000 1500 2000 2500 3000 3500 4000 4500 5000<br />

Forward position [mm]<br />

Figure 5.26 Report graph attained after the experiment with constant<br />

speed (| Estimated middle position <strong>of</strong> the plant; +<br />

Angular position <strong>of</strong> the hoeing tool; � Detected plant; �<br />

Duckfoot2 under the soil surface; � Duckfoot3 under the<br />

soil surface; � Duckfoot1 under the soil surface)<br />

0.03<br />

0.025<br />

0.02<br />

0.015<br />

0.01<br />

0.005<br />

Rotation speed [rps]


Results and discussion<br />

In the second graph angular positions <strong>of</strong> the hoeing tool in relation to the<br />

<strong>for</strong>ward position <strong>of</strong> the <strong>system</strong>, with highlighted position <strong>of</strong> the duckfoot knife<br />

trajectories under the soil surface are given. According to the theoretical<br />

approach <strong>of</strong> the rotational speed controlling, the first cut needs to be done with<br />

the duckfoot knife number 2 (marked with �) and its optimal placement is the<br />

middle position between two plants. The second cut needs to be done with the<br />

duckfoot knife number 3 (marked with �) and its optimal placement is the front<br />

side <strong>of</strong> the plant (marked with |) to which it approaches. Finally, the third cut<br />

needs to be done with the duckfoot knife number 1 (marked with �) and its<br />

optimal placement is the rear side <strong>of</strong> the plant. The angular position <strong>of</strong> the<br />

hoeing tool is marked with + and corresponds to the position <strong>of</strong> the plan in<br />

which the centres <strong>of</strong> cutting edges lie, when duckfoot knives are adjusted to 0°.<br />

In the experiments the positions <strong>of</strong> the duckfoot knives were shifted from the 0°<br />

position with intention to provide bigger protected area. Duckfoot knife 3 was<br />

shifted backwards by 25 mm and duckfoot knife 1 was shifted <strong>for</strong>wards by 25<br />

mm. This modification is visible on the graph.<br />

Analysing the graph it can be concluded that significant deviation from the<br />

desired hoeing strategy was not present and 3 cuts were per<strong>for</strong>med between<br />

every two plants. The third graph contains data about the positions on which the<br />

sensor <strong>for</strong> plant detection has generated a TRUE signal (marked with �). The<br />

estimated value <strong>of</strong> the plant centre position was calculated and highlighted in<br />

graph 2 (marked with |). Graph 3 shows that on all the expected plant positions<br />

sensor equipment generated several signals which provided accurate detection<br />

<strong>of</strong> all the plants in the test field.<br />

More accurate estimation <strong>of</strong> the hoeing quality in the areas near to crop plant<br />

was done by trans<strong>for</strong>mation <strong>of</strong> the hoeing trajectories to a relative distance from<br />

the origin <strong>of</strong> the coordinate <strong>system</strong>, which corresponds to the plant centre<br />

position (marked with �). The graph a) in Figure 5.27 shows the distribution <strong>of</strong><br />

the sampled points under the soil surface trans<strong>for</strong>med to a relative distance<br />

from the origin <strong>for</strong> duckfoot knife number 3 (marked with �) and duckfoot knife<br />

number 1 (marked with �). It is obvious that the cuts have expressive trend<br />

around the plant centre position. The cuts made with duckfoot knife number 1<br />

look like shifted from the plant. It is caused intentionally to avoid contact<br />

105


Results and discussion<br />

between the arm (duckfoot holder) and foliage <strong>system</strong> because <strong>of</strong> asymmetric<br />

shape <strong>of</strong> the duckfoot knives (see Figure 5.25). The size <strong>of</strong> the uncultivated<br />

area, which corresponds to the protected area around the plant, can be<br />

described with a circle which diameter is equal to the distance between centre<br />

position <strong>of</strong> the plant and nearest position <strong>of</strong> the blade which was detected<br />

during the measurement. In this experiment the nearest detected position <strong>of</strong> the<br />

blade was 27 mm distanced from the plant centre position, hence an area<br />

around the plant with diameter at least big as dp = 54 mm was left uncultivated.<br />

As the size <strong>of</strong> the test plants was between 35 and 50 mm, no plant was<br />

endangered by the <strong>weed</strong>ing process. The graph b) shows the mean distances<br />

between duckfoot knife number 3 (marked with �) and duckfoot knife number 1<br />

(marked with �) <strong>for</strong> every longitudinal position in which they appear, in relation<br />

to the plant centre position (marked with �). For every longitudinal position<br />

beside the mean values, the ranges between the minimum and maximum are<br />

pointed out.<br />

x [mm]<br />

106<br />

100<br />

50<br />

0<br />

-50<br />

-100<br />

+<br />

dp=54 mm<br />

-100 -50 0<br />

z relative [mm]<br />

50 100<br />

Distance from the plant centre position [mm]<br />

140<br />

120<br />

100<br />

80<br />

60<br />

40<br />

20<br />

0<br />

+<br />

-80 -60 -40 -20 0 20 40 60 80<br />

z relative [mm]<br />

Figure 5.27 Estimation <strong>of</strong> the hoeing quality attained during the<br />

experiment with constant speed a) distribution <strong>of</strong> the cuts<br />

under the soil surface trans<strong>for</strong>med to a relative distance<br />

from the plant centre position (�) <strong>for</strong> duckfoot number 3<br />

(�) and duckfoot number 1 (�); b) mean distances <strong>of</strong><br />

duckfoot number 3 (�) and duckfoot number 1 (�) in<br />

relation to the plant centre position (�)


Results and discussion<br />

As a final check the obtained data set can be limited to the intra-row area,<br />

taking into consideration that inter-row <strong>system</strong>s leave an approximately 100 mm<br />

wide non-cultivated strip around the crop row. The estimation <strong>of</strong> the hoeing<br />

quality using the same methodology as described, only limited to the 100 mm<br />

transversal area around the plant centre position is shown in Figure 5.28.<br />

x [mm]<br />

80<br />

60<br />

40<br />

20<br />

0<br />

-20<br />

-40<br />

-60<br />

-80<br />

+<br />

dp=54 mm<br />

-60 -40 -20 0 20 40 60<br />

z relative [mm]<br />

Distance from the plant centre position [mm]<br />

80<br />

70<br />

60<br />

50<br />

40<br />

30<br />

20<br />

10<br />

0<br />

+<br />

-60 -40 -20 0 20 40 60<br />

z relative [mm]<br />

Figure 5.28 Estimation <strong>of</strong> the hoeing quality attained during the<br />

experiment with constant speed limited to the 100 mm<br />

transversal area around the plant centre position: a)<br />

distribution <strong>of</strong> the cuts under the soil surface trans<strong>for</strong>med<br />

to a relative distance from the plant centre position (�)<br />

<strong>for</strong> duckfoot number 3 (�) and duckfoot number 1 (�);<br />

b) mean distances <strong>of</strong> duckfoot number 3 (�) and<br />

duckfoot number 1 (�) in relation to the plant centre<br />

position (�)<br />

Analysing the graph b) from Figure 5.28 it can be observed that all the cuts<br />

made by duckfoot knife 3 are roughly distanced in the range from 25 to 65 mm<br />

and the cuts made by duckfoot knife 1 in the range from 55 to 80 mm from the<br />

plant centre position. The distribution <strong>of</strong> the total number <strong>of</strong> cuts based on their<br />

107


Results and discussion<br />

distance from the plant centre position is shown on graph a) in Figure 5.29 <strong>for</strong><br />

duckfoot knife 3 and on graph b) in Figure 5.29 <strong>for</strong> duckfoot knife 1.<br />

Distribution [%]<br />

25<br />

20<br />

15<br />

10<br />

108<br />

5<br />

0<br />

20 30 40 50 60 70<br />

Distance from the plant centre position [mm]<br />

25<br />

Duckfoot 3 Duckfoot 1<br />

Distribution [%]<br />

20<br />

15<br />

10<br />

5<br />

0<br />

50 55 60 65 70 75 80 85<br />

Distance from the plant centre position [mm]<br />

Figure 5.29 Distribution <strong>of</strong> the total number <strong>of</strong> cuts based on their<br />

distance from the plant centre position <strong>for</strong> the experiment<br />

with constant speed<br />

The distribution graphs confirm the expected high accuracy <strong>of</strong> the hoeing<br />

<strong>system</strong>. For duckfoot knife 3 around 85% <strong>of</strong> the cuts were normally distributed<br />

inside the area distanced from the plant centre position between 30 and 55 mm.<br />

For duckfoot knife 1 results are even better, all the cuts were ranged between<br />

55 and 80 mm with distribution looks like normal.<br />

To certify the conclusions, drawn out from the hoeing experiment presented<br />

above, the experiment was per<strong>for</strong>med 8 more times under same conditions as<br />

the first one and analysed. These 9 experiments correspond to an approximate<br />

row length <strong>of</strong> 47 m and 235 plants. The conditions which were kept constant<br />

during this series <strong>of</strong> experiment were: constant <strong>for</strong>ward speed V=const., hoeing<br />

dept hdmax= 15 mm, arm length 495 mm and average distance between plants<br />

200 mm. It needs to be emphasised that the distance between plants was not<br />

exactly 200 mm, but randomly disposed from 170 to 230 mm. In Figure 5.30<br />

cumulative results <strong>for</strong> the experiments with constant speed are presented.


x [mm]<br />

100<br />

80<br />

60<br />

40<br />

20<br />

0<br />

-20<br />

-40<br />

-60<br />

-80<br />

-100<br />

+<br />

dp=50 mm<br />

-80 -60 -40 -20 0 20 40 60 80<br />

z relative [mm]<br />

Distance from the plant centre position [mm]<br />

90<br />

80<br />

70<br />

60<br />

50<br />

40<br />

30<br />

20<br />

10<br />

0<br />

Results and discussion<br />

-80 -60 -40 -20 0 20 40 60 80<br />

z relative [mm]<br />

Figure 5.30 Estimation <strong>of</strong> the hoeing quality attained during a series<br />

<strong>of</strong> experiments with constant speed, limited to the 100<br />

mm transversal area around the plant centre position: a)<br />

distribution <strong>of</strong> the cuts under the soil surface trans<strong>for</strong>med<br />

to a relative distance from the plant centre position (�)<br />

<strong>for</strong> duckfoot number 3 (�) and duckfoot number 1 (�);<br />

b) mean distances <strong>of</strong> duckfoot number 3 (�) and<br />

duckfoot number 1 (�) in relation to the plant centre<br />

position (�)<br />

Again, cuts have expressive trend around the plant centre position, keeping a<br />

protected area with a diameter at least equal to dp= 50 mm. For duckfoot knife<br />

3 cuts are ranged from 25 to 80 mm, while <strong>for</strong> duckfoot knife 1 they are ranged<br />

between 40 and 85 mm. Distribution graphs <strong>of</strong> the cuts are given in Figure 5.31.<br />

+<br />

109


Results and discussion<br />

Distribution [%]<br />

30<br />

25<br />

20<br />

15<br />

10<br />

110<br />

5<br />

0<br />

20 30 40 50 60 70 80<br />

Distance from the plant centre position [mm]<br />

40<br />

Duckfoot 3 Duckfoot 1<br />

35<br />

Distribution [%]<br />

30<br />

25<br />

20<br />

15<br />

10<br />

5<br />

0<br />

49 56 63 70 77 84 91 98 105<br />

Distance from the plant centre position [mm]<br />

Figure 5.31 Distribution <strong>of</strong> the total number <strong>of</strong> cuts based on their<br />

distance from the plant centre position <strong>for</strong> a series <strong>of</strong><br />

experiments with constant speed<br />

For duckfoot knife 3, around 91 % <strong>of</strong> the cuts were normally distributed inside<br />

the area distanced from the plant centre position between 30 and 55 mm, while<br />

90 % <strong>of</strong> the cuts done by duckfoot knife 1 were ranged between 60 and 90 mm<br />

with normal distribution.<br />

Another important aspect <strong>of</strong> the evaluation was to observe the behaviour <strong>of</strong> the<br />

<strong>system</strong> and the distribution <strong>of</strong> the cuts when the <strong>for</strong>ward speed accelerates or<br />

decelerates. Experiments were done with conditions similar to previous<br />

experiments: hoeing dept hdmax=15 mm, arm length 495 mm and average<br />

distance between plants 200 mm. Only the <strong>for</strong>ward speed was changed during<br />

the <strong>for</strong>ward motion <strong>of</strong> the <strong>system</strong>. Graphical results <strong>of</strong> two experiments with<br />

acceleration and deceleration are shown in Figure 5.32 and Figure 5.35.


Forward speed [m/s]<br />

Angular position [deg]<br />

0.12<br />

0.1<br />

0.08<br />

0.06<br />

0.04<br />

0.02<br />

360<br />

270<br />

180<br />

Results and discussion<br />

Forward speed<br />

Rotation speed<br />

0<br />

0 500 1000 1500 2000 2500 3000 3500 4000 4500 0<br />

90<br />

Detected plants<br />

0<br />

0 500 1000 1500 2000 2500 3000 3500 4000 4500<br />

0 500 1000 1500 2000 2500 3000 3500 4000 4500<br />

Forward position [mm]<br />

Figure 5.32 Report graph attained after the experiment with<br />

acceleration and deceleration <strong>of</strong> the <strong>for</strong>ward speed (|<br />

Estimated middle position <strong>of</strong> the plant; + Angular position<br />

<strong>of</strong> the hoeing tool; � Detected plant; � Duckfoot2 under<br />

the soil surface; � Duckfoot3 under the soil surface; �<br />

Duckfoot1 under the soil surface)<br />

Cumulative results <strong>of</strong> the experiments with acceleration and deceleration <strong>of</strong> the<br />

<strong>for</strong>ward speed are shown in Figure 5.33. The cuts have a trend around the plant<br />

centre position more fuzzy than in the experiment with constant <strong>for</strong>ward speed<br />

and the uncultivated area is this time smaller dp= 32 mm. For duckfoot knife 3<br />

0.06<br />

0.05<br />

0.04<br />

0.03<br />

0.02<br />

0.01<br />

Rotation speed [rps]<br />

111


Results and discussion<br />

cuts are ranged from 16 to 70 mm, while the cuts done by duckfoot knife 1 were<br />

ranged between 40 and 105 mm with normal distribution.<br />

x [mm]<br />

-100<br />

-60 -40 -20 0 20 40 60 80 100<br />

z relative [mm]<br />

112<br />

100<br />

80<br />

60<br />

40<br />

20<br />

0<br />

-20<br />

-40<br />

-60<br />

-80<br />

+<br />

dp=32 mm<br />

Distance from the plant centre position [mm]<br />

100<br />

90<br />

80<br />

70<br />

60<br />

50<br />

40<br />

30<br />

20<br />

10<br />

0<br />

+<br />

-100 -80 -60 -40 -20 0 20 40 60 80 100<br />

z relative [mm]<br />

Figure 5.33 Estimation <strong>of</strong> the hoeing quality attained after the<br />

experiment with acceleration and deceleration <strong>of</strong> the<br />

<strong>for</strong>ward speed, limited to the 100 mm transversal area<br />

around the plant centre position: a) distribution <strong>of</strong> the<br />

cuts under the soil surface trans<strong>for</strong>med to a relative<br />

distance from the plant centre position (�) <strong>for</strong> duckfoot<br />

number 3 (�) and duckfoot number 1 (�); b) mean<br />

distances <strong>of</strong> duckfoot number 3 (�) and duckfoot number<br />

1 (�) in relation to the plant centre position (�)<br />

For duckfoot knife 3, around 97 % <strong>of</strong> the cuts were normally distributed inside<br />

the area distanced from the plant centre position between 15 and 60 mm, while<br />

around 90 % <strong>of</strong> the cuts done by duckfoot knife 1 were ranged between 50 and<br />

90 mm with normal distribution as shown in Figure 5.34.


Distribution [%]<br />

30<br />

25<br />

20<br />

15<br />

10<br />

5<br />

Duckfoot 3<br />

0<br />

0 20 40 60 80<br />

Distance from the plant centre position [mm]<br />

Distribution [%]<br />

30<br />

25<br />

20<br />

15<br />

10<br />

5<br />

Results and discussion<br />

Duckfoot 1<br />

0<br />

20 40 60 80 100 120<br />

Distance from the plant centre position [mm]<br />

Figure 5.34 Distribution <strong>of</strong> the total number <strong>of</strong> cuts based on their<br />

distance from the plant centre position <strong>for</strong> a series <strong>of</strong><br />

experiments with the experiment with acceleration and<br />

deceleration <strong>of</strong> the <strong>for</strong>ward speed<br />

Another result attained from an experiment with intensive acceleration <strong>of</strong> the<br />

<strong>for</strong>ward speed is shown in Figure 5.35. The aim <strong>of</strong> this experiment was to prove<br />

if the <strong>system</strong> could be stabilised after a significant change <strong>of</strong> the speed. In<br />

graph 2 (Figure 5.35) response <strong>of</strong> the <strong>system</strong> with delay can be observed <strong>for</strong><br />

the first time. The cuts were shifted toward the <strong>for</strong>ward direction endangering<br />

the protected area, what is visible on the highlighted part <strong>of</strong> the trajectory.<br />

113


Results and discussion<br />

Forward speed [m/s]<br />

114<br />

Angular position [deg]<br />

0.12<br />

0.1<br />

0.08<br />

0.06<br />

0.04<br />

0.02<br />

360<br />

270<br />

180<br />

Forward speed<br />

Rotation speed<br />

0<br />

0 500 1000 1500 2000 2500 3000 3500 4000 4500 0<br />

90<br />

Detected plants<br />

0<br />

0 500 1000 1500 2000 2500 3000 3500 4000 4500<br />

0 500 1000 1500 2000 2500 3000 3500 4000 4500<br />

Forward position [mm]<br />

Figure 5.35 Report graph attained after the experiment with intensive<br />

acceleration <strong>of</strong> the <strong>for</strong>ward speed (| Estimated middle<br />

position <strong>of</strong> the plant; + Angular position <strong>of</strong> the hoeing<br />

tool; � Detected plant; � Duckfoot2 under the soil<br />

surface; � Duckfoot3 under the soil surface; �<br />

Duckfoot1 under the soil surface)<br />

Analysing the results it is obvious that three crop plants ( plant 4, plant 5 and<br />

plant 6) were cut and two (plant 7 and plant 8) were damaged because duckfoot<br />

knife 3 was inside the protected area or even passed the plant from the front<br />

side (see Figure 5.36).<br />

0.06<br />

0.05<br />

0.04<br />

0.03<br />

0.02<br />

0.01<br />

Rotation speed [rps]


x [mm]<br />

80<br />

60<br />

40<br />

20<br />

0<br />

-20<br />

-40<br />

-60<br />

-80<br />

+<br />

-50 0<br />

z relative [mm]<br />

50 100<br />

Distance from the plant centre position [mm]<br />

120<br />

100<br />

80<br />

60<br />

40<br />

20<br />

0<br />

Results and discussion<br />

-50 0 50<br />

z relative [mm]<br />

100<br />

Figure 5.36 Estimation <strong>of</strong> the hoeing quality attained after the<br />

experiment with intensive acceleration <strong>of</strong> the <strong>for</strong>ward<br />

speed, limited to the 100 mm transversal area around<br />

the plant centre position: a) distribution <strong>of</strong> the cuts under<br />

the soil surface trans<strong>for</strong>med to a relative distance from<br />

the plant centre position (�) <strong>for</strong> duckfoot number 3 (�)<br />

and duckfoot number 1 (�); b) mean distances <strong>of</strong><br />

duckfoot number 3 (�) and duckfoot number 1 (�) in<br />

relation to the plant centre position (�)<br />

After removing the data acquired in the range <strong>of</strong> 450 to 1650 mm from the data<br />

set, it is possible to analyse the quality <strong>of</strong> the hoeing on the remaining track. It<br />

allows checking <strong>of</strong> the <strong>system</strong> behaviour after hasty change <strong>of</strong> the speed. The<br />

graphs containing filtered data are presented in Figures 5.37 and 5.38.<br />

Obviously, the <strong>system</strong> had successfully overcome the difficulties caused by the<br />

highly dynamical speed change and immediately after the decrease <strong>of</strong> the<br />

acceleration it was able to stabilise the rotational speed and correctly position<br />

the cuts around the following plants. The smallest undisturbed area with a<br />

diameter equal to dp= 46 mm, and normally distributed cuts done by both <strong>of</strong> the<br />

duckfoot knives can indicate the stable work <strong>of</strong> the hoeing <strong>system</strong>.<br />

+<br />

115


Results and discussion<br />

x [mm]<br />

Distribution [%]<br />

80<br />

60<br />

40<br />

20<br />

-20<br />

-40<br />

-60<br />

-80<br />

116<br />

0<br />

-60 -40 -20 0 20 40 60 80 90<br />

z relative [mm]<br />

20<br />

15<br />

10<br />

5<br />

+<br />

dp=46 mm<br />

Distance from the plant centre position [mm]<br />

90<br />

80<br />

70<br />

60<br />

50<br />

40<br />

30<br />

20<br />

10<br />

0<br />

+<br />

-60 -40 -20 0 20 40 60 80 90<br />

z relative [mm]<br />

Figure 5.37 Estimation <strong>of</strong> the hoeing quality <strong>for</strong> the filtered data set<br />

acquired after intensive change <strong>of</strong> the <strong>for</strong>ward speed,<br />

limited to the 100 mm transversal area around the plant<br />

centre position: a) distribution <strong>of</strong> the cuts under the soil<br />

surface trans<strong>for</strong>med to a relative distance from the plant<br />

centre position (�) <strong>for</strong> duckfoot number 3 (�) and<br />

duckfoot number 1 (�); b) mean distances <strong>of</strong> duckfoot<br />

number 3 (�) and duckfoot number 1 (�) in relation to<br />

the plant centre position (�)<br />

Duckfoot 3<br />

0<br />

20 30 40 50 60 70<br />

Distance from the plant centre position [mm]<br />

Distribution [%]<br />

35<br />

30<br />

25<br />

20<br />

15<br />

10<br />

5<br />

Duckfoot 1<br />

0<br />

20 40 60 80 100<br />

Distance from the plant centre position [mm]<br />

Figure 5.38 Distribution <strong>of</strong> the total number <strong>of</strong> cuts based on their<br />

distance from the plant centre position <strong>for</strong> filtered data<br />

set acquired after intensive change <strong>of</strong> the <strong>for</strong>ward speed


Results and discussion<br />

Finally, experiments with intra-row distances changed to d= 400 mm were<br />

conducted to prove applicability <strong>of</strong> the hoeing <strong>system</strong> to different crop plant<br />

species. The distance d= 400 mm was chosen because this distance required<br />

the smallest trans<strong>for</strong>mation <strong>of</strong> the experimental field from previous configuration<br />

when distance between plants was d= 200 mm. However, the hoeing <strong>system</strong><br />

can be adapted to any inter-row distance between plants, using the same<br />

adjustment methodology as it is shown in the Figure 5.39.<br />

Forward speed [m/s]<br />

Angular position [deg]<br />

0.1<br />

0.05<br />

360<br />

270<br />

180<br />

Forward speed<br />

Rotation speed<br />

0<br />

0 500 1000 1500 2000 2500 3000 3500 4000 4500 5000 0<br />

90<br />

Detected plants<br />

0<br />

0 500 1000 1500 2000 2500 3000 3500 4000 4500 5000<br />

0 500 1000 1500 2000 2500 3000 3500 4000 4500 5000<br />

Forward position [mm]<br />

Figure 5.39 Report graph attained after the experiment with changing<br />

<strong>for</strong>ward speed on the crop <strong>system</strong> with 400 mm average<br />

distance between plants (| Estimated middle position <strong>of</strong><br />

the plant; + Angular position <strong>of</strong> the hoeing tool; �<br />

Detected plant; � Duckfoot2 under the soil surface; �<br />

Duckfoot3 under the soil surface; � Duckfoot1 under the<br />

soil surface)<br />

0.03<br />

0.015<br />

Rotation speed [rps]<br />

117


Results and discussion<br />

The experiments on the test field with 400 mm average distance between plants<br />

were per<strong>for</strong>med 3 times under the following conditions: hoeing dept hdmax=15<br />

mm, arm length 495 mm and constant <strong>for</strong>ward speed. These 3 experiments<br />

correspond to an approximate row length <strong>of</strong> 15 m and 42 plants.<br />

x [mm]<br />

118<br />

100<br />

50<br />

0<br />

-50<br />

-100<br />

+<br />

dp=120 mm<br />

-100 -50 0<br />

z relative [mm]<br />

50 100<br />

Distance from the plant centre position [mm]<br />

120<br />

100<br />

80<br />

60<br />

40<br />

20<br />

0<br />

+<br />

-100 -50 0<br />

z relative [mm]<br />

50 100<br />

Figure 5.40 Estimation <strong>of</strong> the hoeing quality attained during a series<br />

<strong>of</strong> experiments on the field with 400 mm average intrarow<br />

distance between plants, limited to the 100 mm<br />

transversal area around the plant centre position: a)<br />

distribution <strong>of</strong> the cuts under the soil surface trans<strong>for</strong>med<br />

to a relative distance from the plant centre position (�)<br />

<strong>for</strong> duckfoot number 3 (�) and duckfoot number 1 (�);<br />

b) mean distances <strong>of</strong> duckfoot number 3 (�) and<br />

duckfoot number 1 (�) in relation to the plant centre<br />

position (�)<br />

This series <strong>of</strong> results shows that cuts have expressive trend around the plant<br />

centre position, with a bigger uncultivated area with diameter dp= 120 mm (see<br />

Figure 5.40). It was assumed that plants in the field with bigger intra-row<br />

distance would also have a bigger size. For duckfoot knife 3 cuts are ranged<br />

from 60 to 105 mm, while <strong>for</strong> duckfoot knife 1 they are ranged between 85 and


Results and discussion<br />

120 mm. However, by adjusting the angular position <strong>of</strong> duckfoot knives<br />

approaching the plant from the front and rear side any size <strong>of</strong> the protected area<br />

can be achieved. Distribution graphs <strong>of</strong> the cuts are given in Figure 5.41. In this<br />

case, as be<strong>for</strong>e, cuts done by duckfoot knife 3 and duckfoot knife 1 are normally<br />

distributed.<br />

Distribution [%]<br />

40<br />

35<br />

30<br />

25<br />

20<br />

15<br />

10<br />

5<br />

0<br />

Duckfoot 3<br />

60 70 80 90 100<br />

Distance from the plant centre position [mm]<br />

Distribution [%]<br />

25<br />

20<br />

15<br />

10<br />

5<br />

Duckfoot 1<br />

0<br />

80 90 100 110 120<br />

Distance from the plant centre position [mm]<br />

Figure 5.41 Distribution <strong>of</strong> the total number <strong>of</strong> cuts based on their<br />

distance from the plant centre position <strong>for</strong> the hoeing the<br />

field with 400 mm average intra-row distance between<br />

plants<br />

119


6 Summary<br />

Summary<br />

Neither a <strong>mechanical</strong> nor a physical <strong>system</strong> <strong>for</strong> effective intra-row <strong>weed</strong> control<br />

in row crops has been commercialised until today. Online detection <strong>of</strong> single<br />

plant position and plant/<strong>weed</strong> distinction are the bottlenecks <strong>of</strong> intra-row<br />

<strong>weed</strong>ing <strong>system</strong>s, but considering the rapidly growing research and<br />

development in this field, it is expected that appropriate <strong>system</strong>s will soon be<br />

available. In the meantime, construction and adjustment possibilities <strong>of</strong><br />

implements which take into account the role <strong>of</strong> soil properties and mechanics<br />

need to be optimised toward universal intra-row <strong>weed</strong>ing tools, which can be<br />

used in different plant spacing <strong>system</strong>s, different plant intra-row distances and<br />

growth stages.<br />

In this work development <strong>of</strong> a universal intra-row <strong>weed</strong>ing tool is presented from<br />

the idea to the first prototype.<br />

Accurate intra-row <strong>weed</strong> control requires either detection <strong>of</strong> the position <strong>of</strong> every<br />

crop plant or detection <strong>of</strong> every <strong>weed</strong>. In this work a simplified methodology and<br />

<strong>system</strong> <strong>for</strong> plant position detection based on the spectral characteristics <strong>of</strong> crop<br />

plants combined with the context in<strong>for</strong>mation <strong>of</strong> the planting pattern was<br />

developed and tested.<br />

The experimental results showed that the combination <strong>of</strong> the RGB sensor and<br />

laser sensor can be used <strong>for</strong> accurate detection <strong>of</strong> the plant centre position<br />

independently from illumination conditions. In the conducted experiments the<br />

maximum deviation <strong>of</strong> the estimated centre positions from the plant measured<br />

centre positions, detected by RGB sensor, was 31 mm, whereby 50% <strong>of</strong> the<br />

samples were inside the interval 0 to 5 mm and 90% <strong>of</strong> the samples were inside<br />

the interval 0 to 16,9 mm. For the laser sensor, the maximum deviation <strong>of</strong> the<br />

estimated centre positions from the plant measured centre positions was 25<br />

mm, whereby 50% <strong>of</strong> the samples were inside the interval 0 to 3 mm and 90%<br />

<strong>of</strong> the samples were inside the interval 0 to 6.9 mm.<br />

The main shortage <strong>of</strong> the presented <strong>system</strong> is that sensors require ad-hoc<br />

parameter adjustment be<strong>for</strong>e the measurement to provide good plant detection.<br />

121


Summary<br />

For broad usage <strong>of</strong> the <strong>system</strong>, parameter adjustments need to be replaced by<br />

a more <strong>system</strong>atic method.<br />

The second part <strong>of</strong> the work deals with the development <strong>of</strong> a virtual prototype <strong>of</strong><br />

a <strong>system</strong> <strong>for</strong> intra-row <strong>weed</strong>ing, emulating the manual hoeing motions under the<br />

soil surface. The hoeing tool consists <strong>of</strong> an arm holder and three or more<br />

integrated arms rotating around the horizontal axis above the crop row. The<br />

hoeing tool is attached to the motor shaft and the working height <strong>of</strong> the whole<br />

assembly is adjustable in order to provide optimal hoeing depth, which should<br />

be between 20 and 30 mm. There is a possibility to change the arms’ length<br />

and their angular position in relation to the surface perpendicular to the rotation<br />

axis in which the arm holder is placed. Depending on the duckfoot knives’<br />

shape and size the necessary number <strong>of</strong> cuts between two plants could be set,<br />

controlling the rotational speed <strong>of</strong> the hoe.<br />

The virtual prototype <strong>of</strong> the hoe was designed in Pro/engineer®. Kinematical<br />

behaviour <strong>of</strong> the developed prototype in different hoeing strategies was<br />

simulated and tested. The hoeing trajectories <strong>of</strong> the design variants consisting<br />

<strong>of</strong> 3, 4 or 9 arms were simulated in hoeing strategies with 2 and 3 cuts between<br />

every two plants. The optimal length <strong>of</strong> the arms was estimated and the hoeing<br />

depth/width ratio was discussed according to the roughness <strong>of</strong> the soil surface.<br />

The influence <strong>of</strong> the arms’ angular adjustment to the hoeing trajectories was<br />

examined <strong>for</strong> different arm lengths and selection <strong>of</strong> the appropriate design<br />

variant according to the hoeing strategy was discussed. The aim <strong>of</strong> the<br />

comprehensive analysis <strong>of</strong> the <strong>weed</strong>ing tool’s kinematical behaviour was to<br />

verify that the newly designed hoeing <strong>system</strong> can be adapted to different intra-<br />

row distances and growth stages <strong>of</strong> the crop plants.<br />

Most <strong>of</strong> the kinematical problems were discovered and worked out in the virtual<br />

prototyping process, providing easier development <strong>of</strong> the physical prototype<br />

with very few errors. Finally, one <strong>of</strong> the major benefits <strong>of</strong> virtual prototyping was<br />

reduction <strong>of</strong> the costs and time needed <strong>for</strong> development <strong>of</strong> the physical<br />

prototype.<br />

122


Summary<br />

The third part <strong>of</strong> the work was development and testing <strong>of</strong> the physical<br />

prototype realised using a servo motor in laboratory conditions. The servo motor<br />

was sized according to the experimental measurement <strong>of</strong> the torque in field<br />

conditions. The motor was selected in combination with transmission gear to<br />

cover the full range <strong>of</strong> speeds and torques which were expected in laboratory<br />

experiments. The experimental research was done in a soil box with different<br />

soil types. Forward-backward moving, vertical and horizontal positioning <strong>of</strong> the<br />

hoeing tool above the soil box was realised through a carrier with a separate<br />

electro motor.<br />

The servo <strong>system</strong> was operated in a mode with direct s<strong>of</strong>tware control providing<br />

rotational speed adjustment according to the <strong>for</strong>ward speed <strong>of</strong> the carrier, intra-<br />

row distance between successive crop plants and the observed angular position<br />

<strong>of</strong> the arms. The controlling algorithm and s<strong>of</strong>tware solution were developed in<br />

the Labview® environment. The main task <strong>of</strong> the controlling s<strong>of</strong>tware was<br />

permanent calculation, checking and change <strong>of</strong> the recent rotational speed <strong>of</strong><br />

the hoeing tool in real time. The s<strong>of</strong>tware solution used an expanded version <strong>of</strong><br />

the s<strong>of</strong>tware previously developed <strong>for</strong> detection <strong>of</strong> the plants’ centre position.<br />

For well-timed execution <strong>of</strong> different subfunctions <strong>of</strong> the s<strong>of</strong>tware in the time<br />

schedule, the optimal distance between the plant detection unit and the plane in<br />

which the hoeing tool is positioned was discussed and a methodology <strong>for</strong> its<br />

calculation was proposed. The speed controlling algorithm was thoroughly<br />

explained. Finally, the controlling algorithm, stability and robustness <strong>of</strong> the<br />

prototype were comprehensively evaluated by experimental testing. Tests were<br />

done with continuous and changeable <strong>for</strong>ward speed on the crops rows with<br />

200 mm and 400 mm intra-row distances.<br />

Tests have proved that depending on the angular adjustment <strong>of</strong> the duckfoot<br />

knives an uncultivated area big enough to avoid damaging <strong>of</strong> the plants can be<br />

left around the plants during the intra-row <strong>weed</strong>ing with the developed <strong>system</strong>.<br />

The <strong>system</strong> is able to autonomously adapt the rotational speed <strong>of</strong> the hoeing<br />

tool in case <strong>of</strong> non-intensive <strong>for</strong>ward speed change. After intensive <strong>for</strong>ward<br />

speed change, depending on the intensity level, several plants could be<br />

123


Summary<br />

damaged while the <strong>system</strong> stabilises its work, but stable state can be reached<br />

immediately after the stabilisation period.<br />

After parameters adjustment in the controlling s<strong>of</strong>tware <strong>system</strong> was successfully<br />

adapted <strong>for</strong> intra-row hoeing <strong>of</strong> the row with different sowing pattern.<br />

124


7 Conclusions<br />

Conclusions<br />

The presented concept <strong>of</strong> the intra-row hoeing <strong>system</strong> can fulfil the<br />

requirements; it has sufficient degrees <strong>of</strong> freedom to allow full adaptation to<br />

different crop species, different plant intra-row distances and plant growth<br />

stages. In combination with an inter-row hoe or installed on an autonomous<br />

vehicle, the developed robotic <strong>system</strong> could be a solution <strong>for</strong> accurate and rapid<br />

<strong>mechanical</strong> <strong>weed</strong> control.<br />

Concept <strong>for</strong> detection <strong>of</strong> the plants centre position developed in this research<br />

needs to be concerned as an interim solution <strong>for</strong> plant detection. However,<br />

results achieved during experiments in laboratory conditions certify about<br />

stabile and accurate detection <strong>of</strong> the plant centre position in real-time<br />

independently from illumination conditions.<br />

Tests and simulations carried out with the virtual prototype have increasingly<br />

facilitated the design process and significantly shortened the path from the idea<br />

to the prototype. Furthermore, the virtual prototype <strong>of</strong> the intra-row hoeing tool<br />

provides an expeditious and accurate procedure <strong>for</strong> determination <strong>of</strong> the optimal<br />

hoeing scenario if the conditions on the field, like the intra-row plant distance,<br />

average growth stage <strong>of</strong> the plants and the size <strong>of</strong> the duckfoot knives, are<br />

known.<br />

Finally, experimental tests conducted with the hoeing tool’s physical prototype<br />

proved the hypothesis that the hoeing <strong>system</strong> based on servo motor in<br />

combination with the detection <strong>of</strong> the plant centre position can provide accurate<br />

intra-row hoeing controlled in real-time.<br />

Further work<br />

The presented methodology <strong>for</strong> detection <strong>of</strong> the single plant centre position is<br />

as mentioned be<strong>for</strong>e only an interim solution. For development <strong>of</strong> this solution<br />

to a higher level, applicable in field conditions, it requires a comprehensive<br />

revision. The main shortage is that the implemented sensors require ad-hoc<br />

parameter adjustment according to the field conditions be<strong>for</strong>e the<br />

measurement, to provide desired plant detection quality. For broad usage <strong>of</strong> a<br />

125


Conclusions<br />

<strong>system</strong>, parameter adjustments need to be replaced by a more <strong>system</strong>atic<br />

method.<br />

The sensors utilised during the tests are intended <strong>for</strong> industrial detection.<br />

However, it needs to be confirmed that intensive application in hard on the field<br />

conditions will not cause any negative influence on their robust work. The digital<br />

RGB fibre optic sensor CZ-H35S uses a light emitter with a spot diameter <strong>of</strong> 4.5<br />

mm. Parallel implementation <strong>of</strong> several sensors covering an area at least as<br />

wide as the laser sensor is required <strong>for</strong> reliable detection.<br />

The developed prototype <strong>for</strong> intra-row <strong>weed</strong> control could be used in future <strong>for</strong><br />

accurate measurement <strong>of</strong> the torque. The potentials <strong>for</strong> optimisation <strong>of</strong> the<br />

torque are highly influenced by the size and shape <strong>of</strong> the duckfoot knives. Their<br />

behaviour in different conditions needs to be investigated. Change <strong>of</strong> the soil<br />

moisture content, change <strong>of</strong> the hoeing speed, change <strong>of</strong> the <strong>for</strong>ward speed,<br />

change <strong>of</strong> the hoeing depth are only several aspects which can deliver new<br />

substantial knowledge very important <strong>for</strong> further development <strong>of</strong> the <strong>mechanical</strong><br />

intra-row <strong>weed</strong> control.<br />

A possibility <strong>for</strong> improvement <strong>of</strong> the controlling algorithm will be substitution <strong>of</strong><br />

the currently used P with PI, PID or another more sophisticated one, like a fuzzy<br />

or neural network based algorithm.<br />

Finally, testing <strong>of</strong> the intra-row <strong>weed</strong>ing <strong>system</strong> combined with an inter-row<br />

<strong>system</strong> in field condition will be <strong>of</strong> great importance.<br />

126


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Thompson, J. F., Staf<strong>for</strong>d, J. V. and Ambler, B. 1990. Weed Detection in Cereal<br />

Crops. ASABE Paper No.901629 St.Joseph, Mich ASABE .<br />

Turner, R. J. 2005. Changes in abundance and diversity <strong>of</strong> the <strong>weed</strong> seedbank<br />

in an organic field-scale vegetable <strong>system</strong>: from conversion through the first<br />

course <strong>of</strong> a rotation. pp.240-244<br />

Waibel, H. and Fleischer, G. 1998. Kosten und Nutzen des chemischen<br />

Pflanzenschutzes in der deutschen Landwirtschaft aus gesamtwirtschaftlicher<br />

Sicht (Social costs and benefits <strong>of</strong> chemical plant protection in German<br />

agriculture). Wissenschaftsverlag Vauk Kiel KG. p.254<br />

Walz, E. 1999. Final Results <strong>of</strong> the Third Biennial National Organic Farmers'<br />

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References<br />

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Computing and In<strong>for</strong>mation Science in Engineering 2: pp.232-236<br />

Waurzyniak, P. 2000. Virtual Models Gain Favor. Manufacturing Engineering<br />

124. pp.34-46<br />

Welsh, J. P., Tillett, N., Home, M., King, J. A. 2002. Inter-row hoeing and its<br />

associated agronomy in organic cereal and pulse crops – A review <strong>of</strong><br />

knowledge. DEFRA Project Report (OF 0312)<br />

Woebbecke, D. M., Meyer, G. E., Von Bargen, K. and Mortensen, D. 1995.<br />

Shape features <strong>for</strong> identifying young <strong>weed</strong>s using image analysis. Transactions<br />

<strong>of</strong> the ASAE 38: pp.271-281<br />

Yarham, D. and Turner, J. 1992. ADAS organic wheat survey. New Farmer &<br />

Grower 43: pp.31-33<br />

Yussefi, M. and Willer, H. 2002. Organic Agriculture Worldwide 2002- Statistics<br />

and Future Prospects. Foundation <strong>of</strong> Ecology and Agriculture SÖL-<br />

Sonderausgabe Nr. 74. Bad Dürkheim, Verlagsservice Niederland. p.159<br />

Zimdahl, R. L. 2004. Weed crop competition: A Review. Blackwell Publishing<br />

Limited. p.232<br />

Zinati, G.M. 2002. Transition from conventional to organic farming <strong>system</strong>s: II.<br />

Summary <strong>of</strong> discussion session and recommendations <strong>for</strong> future research.<br />

HortTechnology. 12(4). pp. 611-612<br />

Zwiggelaar, R. 1998. A review <strong>of</strong> spectral properties <strong>of</strong> plants and their potential<br />

use <strong>for</strong> crop/<strong>weed</strong> discrimination in row-crops. Crop protection 17[3], pp.189-<br />

206<br />

134


List <strong>of</strong> figures<br />

List <strong>of</strong> figures<br />

Figure 1.1 Total quantity <strong>of</strong> herbicides sold in the 15 EU states in the period from<br />

1992 to 2001 ......................................................................................... 4<br />

Figure 1.2 Total quantity <strong>of</strong> herbicides sold in some <strong>of</strong> the EU member states in the<br />

period from 1990 to 2001 ...................................................................... 5<br />

Figure 1.3 Inter_row Mutsaers QI type 500 ...........................................................18<br />

Figure 2.1 a) Finger <strong>weed</strong>er b) Torsion <strong>weed</strong>er ....................................................20<br />

Figure 2.2 Concept and prototype <strong>of</strong> the intra-row hoeing developed at Halmstadt<br />

University ............................................................................................21<br />

Figure 2.3 Hoeing <strong>system</strong> based on geo-referenced control <strong>of</strong> the Osnabrück hoe<br />

.............................................................................................................22<br />

Figure 2.4 Clycloid trajectories <strong>of</strong> the Osnabrück hoe <strong>for</strong> a) rotational speed is<br />

equal to the <strong>for</strong>ward speed b) rotational speed is 1.25 times higher than<br />

the <strong>for</strong>ward speed c) rotational speed is 1.5 times higher than the<br />

<strong>for</strong>ward speed .....................................................................................23<br />

Figure 2.5 Illustration <strong>of</strong> the hoeing concept using the rotating disk ......................25<br />

Figure 2.6 Rotating disk <strong>weed</strong>er a) the toolframe with two rotary cultivator units<br />

without inter-row cultivation blades b) the toolframe with one rotary<br />

cultivator without inter-row cultivation blades mounted on the front <strong>of</strong> the<br />

tractor...................................................................................................25<br />

Figure 3.1 Areas in the row crop field....................................................................29<br />

Figure 3.2 Deviations from the expected plant/<strong>weed</strong> distribution pattern in field<br />

conditions.............................................................................................30<br />

Figure 4.1 a) RGB fibre optic sensor CZ-H35S and RGB digital fibre optic amplifier<br />

CZ – V21P b) RGB fibre optic sensor in working position with illustrated<br />

optimal detection range and spot diameter <strong>of</strong> the light source..............35<br />

Figure 4.2 a) Laser sensor head LV – H47 with appropriate LV- 21AP amplifier b)<br />

Sensor head in working position with illustrated optimal detection range<br />

and corresponding width <strong>of</strong> the area covered by laser..........................36<br />

Figure 4.3 a) Joint carrier <strong>of</strong> plant detection sensors b) Toolframe with wheels<br />

allowing accurate following <strong>of</strong> the soil surface ......................................37<br />

Figure 4.4 Test objects used in experiments <strong>for</strong> detection <strong>of</strong> the plant centre<br />

position ................................................................................................41<br />

Figure 4.5 Concept <strong>of</strong> a servo <strong>system</strong> in a closed loop .........................................50<br />

Figure 4.6 Typical change <strong>of</strong> the torque intensity <strong>for</strong> trapezoidal response <strong>of</strong> the<br />

speed .....................................................................................................<br />

.............................................................................................................54<br />

Figure 4.7 Experimental determination <strong>of</strong> hoeing tool’s inertia ration.....................55<br />

Figure 4.8 Experimental determination <strong>of</strong> hoeing tool’s inertia ration with zoomed<br />

area <strong>of</strong> interest .....................................................................................55<br />

Figure 5.1 Interpretation <strong>of</strong> different plants with arrays <strong>of</strong> TRUE and FALSE signals<br />

................................................................................................................<br />

.............................................................................................................58<br />

Figure 5.2 Algorithm <strong>of</strong> the plant centre position detection ....................................60<br />

135


List <strong>of</strong> figures<br />

Figure 5.3 Block diagram <strong>of</strong> the VI <strong>for</strong> detection <strong>of</strong> the plant centre position......... 62<br />

Figure 5.4 Dispersion <strong>of</strong> the impulses generated <strong>for</strong> every detected object (10 mm<br />

wood sticks) a) with RGB sensor sampling distance 5 mm b) with laser<br />

sensor sampling distance 5 mm c) with RGB sensor sampling distance<br />

2mm d) with laser sensor sampling distance 2 mm ............................. 64<br />

Figure 5.5 Rotary intra-row hoeing concept ......................................................... 72<br />

Figure 5.6 Design variants <strong>of</strong> the arm holder........................................................ 73<br />

Figure 5.7 Exploded view <strong>of</strong> a one-arm hoeing tool assembly with indicated joints<br />

............................................................................................................ 74<br />

Figure 5.8 Design variants <strong>of</strong> the hoeing tool assembly........................................ 74<br />

Figure 5.9 Kinematics and design <strong>of</strong> the rotary hoe.............................................. 75<br />

Figure 5.10 Trajectory <strong>of</strong> the duckfoot knife under the soil surface with minimum and<br />

maximum hoeing depth ....................................................................... 76<br />

Figure 5.11 Hoeing trajectories <strong>of</strong> the hoeing tool with nine arms in a field with 300<br />

mm intra-row distance between plants (arm length 440 mm, angular<br />

position <strong>of</strong> all arms adjusted to 0°, � - position <strong>of</strong> the plant)................ 79<br />

Figure 5.12 Hoeing trajectories <strong>of</strong> the hoeing tool with nine arms in a field with 200<br />

mm intra-row distance between plants (arm length 520 mm, angular<br />

position <strong>of</strong> all arms adjusted to 0°, � - position <strong>of</strong> the plant)................ 80<br />

Figure 5.13 Hoeing trajectories <strong>of</strong> the hoeing tool with nine arms in a field with 200<br />

mm intra-row distance between plants (arm length 520 mm, angular<br />

position <strong>of</strong> all arms adjusted to fr=17°, mi=0°, re= –17°, � - position <strong>of</strong><br />

the plant)............................................................................................. 81<br />

Figure 5.14 Hoeing trajectories <strong>of</strong> the hoeing tool with nine arms in a field with 200<br />

mm intra-row distance between plants (arm length 440 mm, angular<br />

position <strong>of</strong> all arms adjusted to fr=17°, mi=0°, re= –17°, � - position <strong>of</strong><br />

the plant)............................................................................................. 82<br />

Figure 5.15 The shape and dimensions <strong>of</strong> one duckfoot knife................................ 83<br />

Figure 5.16 Hoeing trajectories <strong>of</strong> the hoeing tool with three arms providing two cuts<br />

between following plants in a field with 200 mm intra-row distance<br />

between plants (arm length 440 mm, angular position <strong>of</strong> all arms<br />

adjusted to duckfoot1=17°, duckfoot2=0°, duckfoot3= –17°, � - position<br />

<strong>of</strong> the plant) ......................................................................................... 84<br />

Figure 5.17 Hoeing trajectories <strong>of</strong> the hoeing tool with four arms providing two cuts<br />

between following plants in a field with 200 mm intra-row distance<br />

between plants (arm length 440 mm, angular position <strong>of</strong> arms adjusted<br />

to: duckfoot1= 20°, duckfoot2= -20°, duckfoot3= 20°, duckfoot4= -20° ,<br />

� - position <strong>of</strong> the plant)...................................................................... 85<br />

Figure 5.18 Results <strong>of</strong> the field experiment providing insight into the size <strong>of</strong> the<br />

torque required <strong>for</strong> undisturbed hoeing with hoeing tool with three arms<br />

in extreme conditions .......................................................................... 88<br />

Figure 5.19 Definition <strong>of</strong> the desired angular position <strong>of</strong> the hoeing tool with three<br />

arms a) when it is in the start position and b) when it is placed exactly<br />

above a crop plant............................................................................... 92<br />

Figure 5.20 Time schedule <strong>of</strong> the VI-s execution during the real time detection <strong>of</strong> the<br />

plant position....................................................................................... 93<br />

Figure 5.21 Definition <strong>of</strong> the required distance between the plant detection unit and<br />

the plane in which the hoeing tool is placed ........................................ 94<br />

Figure 5.22 Algorithm <strong>for</strong> the online control <strong>of</strong> the hoeing tool’s rotational speed ... 98<br />

Figure 5.23 Carrier vehicle <strong>of</strong> the hoeing tool......................................................... 99<br />

136


List <strong>of</strong> figures<br />

Figure 5.24 Scheme <strong>of</strong> the hoeing tool’s prototype placed on the soil box ...........101<br />

Figure 5.25 Position <strong>of</strong> duckfoot knife trajectories approaching the crop plant with<br />

projection <strong>of</strong> their distances from the plant centre position to coordinate<br />

axis ....................................................................................................103<br />

Figure 5.26 Report graph attained after the experiment with constant speed .......104<br />

Figure 5.27 Estimation <strong>of</strong> the hoeing quality attained during the experiment with<br />

constant speed...................................................................................106<br />

Figure 5.28 Estimation <strong>of</strong> the hoeing quality attained during the experiment with<br />

constant speed limited to the 100 mm transversal area around the plant<br />

centre position ...................................................................................107<br />

Figure 5.29 Distribution <strong>of</strong> the total number <strong>of</strong> cuts based on their distance from the<br />

plant centre position <strong>for</strong> the experiment with constant speed..............108<br />

Figure 5.30 Estimation <strong>of</strong> the hoeing quality attained during a series <strong>of</strong> experiments<br />

with constant speed, limited to the 100 mm transversal area around the<br />

plant centre position ...........................................................................109<br />

Figure 5.31 Distribution <strong>of</strong> the total number <strong>of</strong> cuts based on their distance from the<br />

plant centre position <strong>for</strong> a series <strong>of</strong> experiments with constant speed 110<br />

Figure 5.32 Report graph attained after the experiment with acceleration and<br />

deceleration <strong>of</strong> the <strong>for</strong>ward speed .....................................................111<br />

Figure 5.33 Estimation <strong>of</strong> the hoeing quality attained after the experiment with<br />

acceleration and deceleration <strong>of</strong> the <strong>for</strong>ward speed, limited to the 100<br />

mm transversal area around the plant centre position ........................112<br />

Figure 5.34 Distribution <strong>of</strong> the total number <strong>of</strong> cuts based on their distance from the<br />

plant centre position <strong>for</strong> a series <strong>of</strong> experiments with the experiment with<br />

acceleration and deceleration <strong>of</strong> the <strong>for</strong>ward speed ...........................113<br />

Figure 5.35 Report graph attained after the experiment with intensive acceleration <strong>of</strong><br />

the <strong>for</strong>ward speed .............................................................................114<br />

Figure 5.36 Estimation <strong>of</strong> the hoeing quality attained after the experiment with<br />

intensive acceleration <strong>of</strong> the <strong>for</strong>ward speed, limited to the 100 mm<br />

transversal area around the plant centre position...............................115<br />

Figure 5.37 Estimation <strong>of</strong> the hoeing quality <strong>for</strong> filtered data set acquired after<br />

intensive change <strong>of</strong> the <strong>for</strong>ward speed, limited to the 100 mm<br />

transversal area around the plant centre position...............................116<br />

Figure 5.38 Distribution <strong>of</strong> the total number <strong>of</strong> cuts based on their distance from the<br />

plant centre position <strong>for</strong> filtered data set acquired after intensive change<br />

<strong>of</strong> the <strong>for</strong>ward speed ..........................................................................116<br />

Figure 5.39 Report graph attained after the experiment with changing <strong>for</strong>ward speed<br />

on the crop <strong>system</strong> with 400 mm average distance between plants ..117<br />

Figure 5.40 Estimation <strong>of</strong> the hoeing quality attained during a series <strong>of</strong> experiments<br />

on the field with 400 mm average intra-row distance between plants,<br />

limited to the 100 mm transversal area around the plant centre position<br />

...........................................................................................................118<br />

Figure 5.41 Distribution <strong>of</strong> the total number <strong>of</strong> cuts based on their distance from the<br />

plant centre position <strong>for</strong> the hoeing the field with 400 mm average intrarow<br />

distance between plants ..............................................................119<br />

137


Appendix<br />

138<br />

List <strong>of</strong> tables<br />

Table 5.1 Size <strong>of</strong> the plants estimated by RGB sensor with 1 and 2 allowed FALSE<br />

values in the plant pattern in the darkness, by daylight and intensive<br />

artificial illumination ................................................................................ 66<br />

Table 5.2 Size <strong>of</strong> the plants estimated by laser sensor with 1 and 2 allowed FALSE<br />

values in the plant pattern in the darkness, by daylight and intensive<br />

artificial illumination ................................................................................ 67<br />

Table 5.3 Centre position <strong>of</strong> the plants estimated by RGB sensor with 1 and 2<br />

allowed FALSE values in the plant pattern in the darkness, by daylight and<br />

intensive artificial illumination ................................................................. 68<br />

Table 5.4 Centre position <strong>of</strong> the plants estimated by laser sensor with 1 and 2<br />

allowed FALSE values in the plant pattern in the darkness, by daylight and<br />

intensive artificial illumination ................................................................. 69<br />

Table 5.5 Calculation <strong>of</strong> hoeing width in dependence on the arm length and hoeing<br />

depth...................................................................................................... 77<br />

Table 5.6 Maximum <strong>for</strong>ward speeds <strong>of</strong> the carrier <strong>for</strong> several intra-row distances 100<br />

Table 9.1 Detection <strong>of</strong> the plants size in the darkness (1 FALSE value allowed inside<br />

the plant pattern).................................................................................. 139<br />

Table 9.2 Detection <strong>of</strong> the plants centre position in the darkness (1 FALSE value<br />

allowed inside the plant pattern)........................................................... 140<br />

Table 9.3 Detection <strong>of</strong> the plants size by daylight (1 FALSE value allowed inside the<br />

plant pattern)........................................................................................ 141<br />

Table 9.4 Detection <strong>of</strong> the plants centre position by daylight (1 FALSE value allowed<br />

inside the plant pattern)........................................................................ 142<br />

Table 9.5 Detection <strong>of</strong> the plants size by artificial illumination (1 FALSE value<br />

allowed inside the plant pattern)........................................................... 143<br />

Table 9.6 Detection <strong>of</strong> the plants centre position by artificial illumination (1 FALSE<br />

value allowed inside the plant pattern) ................................................. 144<br />

Table 9.7 Detection <strong>of</strong> the plants size in the darkness (2 FALSE value allowed inside<br />

the plant pattern).................................................................................. 145<br />

Table 9.8 Detection <strong>of</strong> the plants centre position in the darkness (2 FALSE value<br />

allowed inside the plant pattern)........................................................... 146<br />

Table 9.9 Detection <strong>of</strong> the plants size by daylight (2 FALSE value allowed inside the<br />

plant pattern)........................................................................................ 147<br />

Table 9.10 Detection <strong>of</strong> the plants centre position by daylight (2 FALSE value allowed<br />

inside the plant pattern)........................................................................ 148<br />

Table 9.11 Detection <strong>of</strong> the plants size by artificial illumination (2 FALSE value<br />

allowed inside the plant pattern)........................................................... 149<br />

Table 9.12 Detection <strong>of</strong> the plants centre position by artificial illumination (2 FALSE<br />

value allowed inside the plant pattern) ................................................. 150


Plant<br />

position<br />

9 Appendix<br />

Table 9.1 Detection <strong>of</strong> the plants size in the darkness (1 FALSE value<br />

allowed inside the plant pattern)<br />

Size [mm]<br />

0 48<br />

Estimated size<br />

RGB [mm]<br />

SRGB<br />

Estimated size<br />

L [mm]<br />

Appendix<br />

1 44 35 8.930 64 2.681<br />

2 37 35 4.323 61 2.000<br />

3 40 32 2.861 53 2.449<br />

4 40 32 2.291 44 2.784<br />

5 42 18 2.947 63 3.708<br />

6 32 30 0.000 48 2.861<br />

7 45 18 3.674 54 5.268<br />

8 45 49 2.165 51 3.742<br />

9 45 48 2.449 34 4.548<br />

10 46 39 1.785 52 3.269<br />

11 35 31 1.785 52 2.487<br />

12 42 40 3.345 53 2.487<br />

13 33 40 4.153 41 6.874<br />

14 38 36 1.785 18 9.811<br />

15 35 36 2.179 45 1.920<br />

16 42 32 2.449 33 2.500<br />

17 40 26 10.232 39 2.550<br />

18 34 23 9.782 42 2.385<br />

19 40 43 2.500 47 5.025<br />

20 48 48 2.487 36 9.434<br />

21 38 34 1.785 58 2.861<br />

22 30 15 5.000 37 3.345<br />

23 40 38 2.449 17 2.487<br />

24 28 23 2.958 31 2.179<br />

25 35 35 3.873 24 4.146<br />

26 35 31 2.550 26 3.631<br />

27 40 17 6.180 44 3.391<br />

28 28 24 7.224 15 6.418<br />

29 28 22 3.905 17 2.784<br />

SL<br />

139


Appendix<br />

Plant<br />

position<br />

140<br />

Table 9.2 Detection <strong>of</strong> the plants centre position in the darkness (1<br />

FALSE value allowed inside the plant pattern)<br />

Distance to<br />

the next [mm]<br />

Estimated<br />

centre RGB<br />

[mm]<br />

SRGB<br />

Estimated<br />

centre L [mm]<br />

0 195 193 4.323 195 2.681<br />

1 395 (200) 395 3.162 394 2.000<br />

2 600 (205) 601 2.550 603 2.449<br />

3 805 (205) 796 3.841 806 2.784<br />

4 1000 (195) 1002 2.385 1000 3.708<br />

5 1180 (180) 1172 2.385 1181 2.861<br />

6 1395 (215) 1389 2.291 1399 5.268<br />

7 1610 (215) 1598 2.449 1610 3.742<br />

8 1800 (190) 1801 3.112 1801 4.548<br />

9 2005 (205) 1996 2.385 2007 3.269<br />

10 2205 (200) 2200 2.947 2209 2.487<br />

11 2410 (205) 2406 2.385 2415 2.487<br />

12 2600 (190) 2603 3.354 2606 6.874<br />

13 2780 (180) 2804 3.391 2770 9.811<br />

14 3005 (225) 3009 2.784 3011 1.920<br />

15 3215 (210) 3210 2.947 3217 2.500<br />

16 3425 (210) 3403 6.782 3425 2.550<br />

17 3620 (195) 3606 7.562 3621 2.385<br />

18 3820 (200) 3814 3.000 3824 5.025<br />

19 4015 (195) 4014 3.202 4016 9.434<br />

20 4215 (200) 4220 2.947 4218 2.861<br />

21 4435 (220) 4419 3.961 4434 3.345<br />

22 4630 (195) 4613 3.354 4631 2.487<br />

23 4820 (190) 4818 3.700 4822 2.179<br />

24 5015 (195) 5019 2.784 5019 4.146<br />

25 5235 (220) 5230 1.090 5239 3.631<br />

26 5415 (180) 5401 4.975 5416 3.391<br />

27 5630 (215) 5617 4.365 5605 7.071<br />

28 5830 (200) 5827 3.674 5833 2.784<br />

SL


Plant<br />

position<br />

Table 9.3 Detection <strong>of</strong> the plants size by daylight (1 FALSE value<br />

allowed inside the plant pattern)<br />

Size [mm]<br />

0 48<br />

Estimated size<br />

RGB [mm]<br />

SRGB<br />

Estimated size<br />

L [mm]<br />

Appendix<br />

1 44 31 10.440 66 3.000<br />

2 37 34 4.899 61 2.550<br />

3 40 32 3.674 52 2.385<br />

4 40 30 3.536 45 1.500<br />

5 42 18 2.385 65 1.090<br />

6 32 30 1.090 50 1.920<br />

7 45 18 4.023 58 4.023<br />

8 45 50 1.500 53 2.915<br />

9 45 46 2.165 36 3.391<br />

10 46 36 2.550 51 3.832<br />

11 35 31 2.165 51 1.500<br />

12 42 41 4.062 55 1.090<br />

13 33 39 6.442 34 9.984<br />

14 38 36 2.681 24 19.564<br />

15 35 29 7.176 48 2.947<br />

16 42 32 2.487 34 2.165<br />

17 40 27 11.303 37 3.631<br />

18 34 23 10.770 43 2.487<br />

19 40 42 2.449 47 3.345<br />

20 48 48 2.385 42 2.291<br />

21 38 35 1.500 56 3.961<br />

22 30 14 6.572 39 4.815<br />

23 40 37 3.700 17 2.291<br />

24 28 23 2.385 34 2.000<br />

25 35 33 4.000 28 4.330<br />

26 35 33 2.947 26 4.437<br />

27 40 19 11.023 41 7.628<br />

28 28 29 2.000 25 1.500<br />

29 28 23 2.947 17 2.947<br />

SL<br />

141


Appendix<br />

Plant<br />

position<br />

142<br />

Table 9.4 Detection <strong>of</strong> the plants centre position by daylight (1 FALSE<br />

value allowed inside the plant pattern)<br />

Distance to<br />

the next [mm]<br />

Estimated<br />

centre RGB<br />

[mm]<br />

SRGB<br />

Estimated<br />

centre L [mm]<br />

0 195 191 4.437 194 2.165<br />

1 395 (200) 395 3.700 394 2.165<br />

2 600 (205) 601 2.385 602 2.487<br />

3 805 (205) 795 1.920 805 1.920<br />

4 1000 (195) 1001 2.681 1001 2.179<br />

5 1180 (180) 1171 2.550 1181 1.500<br />

6 1395 (215) 1387 2.487 1396 2.385<br />

7 1610 (215) 1597 2.915 1608 2.487<br />

8 1800 (190) 1800 1.920 1801 3.122<br />

9 2005 (205) 1997 2.385 2006 2.385<br />

10 2205 (200) 2200 1.920 2207 2.385<br />

11 2410 (205) 2405 1.581 2414 2.000<br />

12 2600 (190) 2601 2.861 2603 5.339<br />

13 2780 (180) 2803 2.500 2771 8.307<br />

14 3005 (225) 2997 5.761 3004 4.359<br />

15 3215 (210) 3209 1.785 3216 2.165<br />

16 3425 (210) 3404 5.890 3423 3.345<br />

17 3620 (195) 3605 6.500 3621 2.179<br />

18 3820 (200) 3813 2.487 3822 2.915<br />

19 4015 (195) 4012 2.487 4018 2.500<br />

20 4215 (200) 4219 2.000 4216 3.112<br />

21 4435 (220) 4418 5.356 4437 4.848<br />

22 4630 (195) 4612 2.784 4631 2.385<br />

23 4820 (190) 4816 2.681 4821 2.179<br />

24 5015 (195) 5018 2.861 5018 2.861<br />

25 5235 (220) 5231 2.681 5239 4.969<br />

26 5415 (180) 5403 9.287 5416 3.269<br />

27 5630 (215) 5624 2.784 5633 2.449<br />

28 5830 (200) 5825 1.581 5831 2.385<br />

SL


Plant<br />

position<br />

Table 9.5 Detection <strong>of</strong> the plants size by artificial illumination (1<br />

FALSE value allowed inside the plant pattern)<br />

Size [mm]<br />

0 48<br />

Estimated size<br />

RGB [mm]<br />

SRGB<br />

Estimated size<br />

L [mm]<br />

Appendix<br />

1 44 39 4.500 66 1.785<br />

2 37 30 5.477 62 2.784<br />

3 40 30 3.873 52 2.291<br />

4 40 27 2.487 44 2.165<br />

5 42 19 2.000 64 2.385<br />

6 32 30 1.920 50 1.090<br />

7 45 17 3.700 58 2.487<br />

8 45 50 1.090 53 4.023<br />

9 45 46 2.000 41 2.861<br />

10 46 32 2.947 51 2.861<br />

11 35 30 1.090 50 0.000<br />

12 42 44 2.000 55 1.090<br />

13 33 27 7.141 40 8.515<br />

14 38 36 2.681 28 21.360<br />

15 35 28 5.099 47 10.756<br />

16 42 37 3.571 33 2.500<br />

17 40 34 10.677 37 3.317<br />

18 34 29 8.408 41 2.000<br />

19 40 43 2.487 48 2.500<br />

20 48 49 2.291 44 3.391<br />

21 38 36 1.500 59 2.681<br />

22 30 12 5.568 41 9.121<br />

23 40 39 1.785 16 1.785<br />

24 28 22 2.487 35 1.090<br />

25 35 33 4.603 32 3.571<br />

26 35 32 2.915 27 2.947<br />

27 40 44 3.961 31 9.695<br />

28 28 29 3.571 25 3.345<br />

29 28 21 4.265 16 2.550<br />

SL<br />

143


Appendix<br />

Plant<br />

position<br />

144<br />

Table 9.6 Detection <strong>of</strong> the plants centre position by artificial<br />

illumination (1 FALSE value allowed inside the plant<br />

pattern)<br />

Distance to<br />

the next [mm]<br />

Estimated<br />

centre RGB<br />

[mm]<br />

SRGB<br />

Estimated<br />

centre L [mm]<br />

0 195 193 2.487 195 2.179<br />

1 395 (200) 398 4.031 393 2.861<br />

2 600 (205) 601 2.681 602 2.449<br />

3 805 (205) 795 1.920 805 1.090<br />

4 1000 (195) 1001 2.165 1001 2.000<br />

5 1180 (180) 1171 2.165 1181 1.500<br />

6 1395 (215) 1387 2.487 1395 1.090<br />

7 1610 (215) 1597 2.291 1607 2.385<br />

8 1800 (190) 1800 1.090 1803 2.500<br />

9 2005 (205) 1996 2.000 2006 2.165<br />

10 2205 (200) 2200 1.090 2206 2.165<br />

11 2410 (205) 2405 1.090 2415 1.920<br />

12 2600 (190) 2591 12.577 2599 14.799<br />

13 2780 (180) 2802 2.784 2771 9.601<br />

14 3005 (225) 3003 12.390 3005 6.103<br />

15 3215 (210) 3208 2.947 3216 2.165<br />

16 3425 (210) 3407 6.000 3425 3.700<br />

17 3620 (195) 3608 5.761 3620 1.090<br />

18 3820 (200) 3813 2.861 3823 2.915<br />

19 4015 (195) 4012 2.385 4019 2.681<br />

20 4215 (200) 4220 2.179 4216 1.500<br />

21 4435 (220) 4417 3.631 4432 8.860<br />

22 4630 (195) 4611 2.000 4631 1.500<br />

23 4820 (190) 4816 1.500 4821 1.500<br />

24 5015 (195) 5018 3.345 5020 1.581<br />

25 5235 (220) 5230 1.090 5238 2.500<br />

26 5415 (180) 5421 2.861 5418 2.915<br />

27 5630 (215) 5623 3.345 5633 2.861<br />

28 5830 (200) 5825 2.487 5831 1.785<br />

SL


Plant<br />

position<br />

Table 9.7 Detection <strong>of</strong> the plants size in the darkness (2 FALSE value<br />

allowed inside the plant pattern)<br />

Size [mm]<br />

0 48<br />

Estimated size<br />

RGB [mm]<br />

SRGB<br />

Estimated size<br />

L [mm]<br />

Appendix<br />

1 44 40 8.367 69 2.681<br />

2 37 40 4.323 66 2.000<br />

3 40 37 2.861 58 2.449<br />

4 40 37 2.291 49 2.784<br />

5 42 23 2.947 68 4.023<br />

6 32 35 0.000 53 2.861<br />

7 45 23 3.674 59 5.268<br />

8 45 54 2.165 56 3.742<br />

9 45 53 2.449 39 4.548<br />

10 46 44 1.785 57 3.269<br />

11 35 36 1.785 57 2.487<br />

12 42 45 3.345 58 2.487<br />

13 33 45 4.153 47 3.674<br />

14 38 41 1.785 67 2.915<br />

15 35 41 2.179 50 1.920<br />

16 42 37 2.449 38 2.500<br />

17 40 42 3.631 44 2.784<br />

18 34 35 1.090 47 2.385<br />

19 40 48 2.500 50 4.743<br />

20 48 53 2.487 46 2.000<br />

21 38 39 1.785 61 3.491<br />

22 30 34 7.000 38 3.674<br />

23 40 43 2.449 22 2.487<br />

24 28 28 2.958 36 2.179<br />

25 35 40 3.873 30 3.700<br />

26 35 31 2.550 27 3.202<br />

27 40 36 2.179 49 3.391<br />

28 28 31 4.543 22 4.157<br />

29 28 26 3.491 22 2.784<br />

SL<br />

145


Appendix<br />

Plant<br />

position<br />

146<br />

Table 9.8 Detection <strong>of</strong> the plants centre position in the darkness (2<br />

FALSE value allowed inside the plant pattern)<br />

Distance to<br />

the next [mm]<br />

Estimated<br />

centre RGB<br />

[mm]<br />

SRGB<br />

Estimated<br />

centre L [mm]<br />

0 195 196 8.367 196 3.491<br />

1 395 (200) 398 4.323 398 2.861<br />

2 600 (205) 604 2.861 605 3.345<br />

3 805 (205) 799 2.291 807 2.385<br />

4 1000 (195) 1005 2.947 1002 3.961<br />

5 1180 (180) 1177 0.000 1185 3.536<br />

6 1395 (215) 1391 3.674 1402 4.603<br />

7 1610 (215) 1602 2.165 1612 2.487<br />

8 1800 (190) 1804 2.449 1804 2.385<br />

9 2005 (205) 2000 1.785 2009 3.112<br />

10 2205 (200) 2205 1.785 2212 2.291<br />

11 2410 (205) 2409 3.345 2417 2.915<br />

12 2600 (190) 2605 4.153 2610 3.345<br />

13 2780 (180) 2805 1.785 2794 3.391<br />

14 3005 (225) 3010 2.179 3012 2.449<br />

15 3215 (210) 3213 2.449 3220 3.122<br />

16 3425 (210) 3411 3.631 3429 2.000<br />

17 3620 (195) 3615 1.090 3625 3.122<br />

18 3820 (200) 3817 2.500 3826 1.785<br />

19 4015 (195) 4016 2.487 4022 2.915<br />

20 4215 (200) 4221 1.785 4220 2.947<br />

21 4435 (220) 4428 7.000 4435 3.500<br />

22 4630 (195) 4616 2.449 4634 3.202<br />

23 4820 (190) 4820 2.958 4826 3.491<br />

24 5015 (195) 5021 3.873 5021 3.491<br />

25 5235 (220) 5230 2.550 5239 2.000<br />

26 5415 (180) 5410 2.179 5417 2.291<br />

27 5630 (215) 5599 4.543 5607 7.857<br />

28 5830 (200) 5830 3.491 5835 6.124<br />

SL


Plant<br />

position<br />

Table 9.9 Detection <strong>of</strong> the plants size by daylight (2 FALSE value<br />

allowed inside the plant pattern)<br />

Size [mm]<br />

0 48<br />

Estimated size<br />

RGB [mm]<br />

SRGB<br />

Estimated size<br />

L [mm]<br />

Appendix<br />

1 44 37 9.274 71 3.000<br />

2 37 39 4.899 66 2.550<br />

3 40 37 3.674 57 2.385<br />

4 40 35 3.536 50 1.500<br />

5 42 23 2.385 73 2.958<br />

6 32 35 1.090 55 1.920<br />

7 45 23 4.023 63 4.023<br />

8 45 55 1.500 58 2.915<br />

9 45 51 2.165 41 3.112<br />

10 46 41 2.550 56 3.832<br />

11 35 36 2.165 56 1.500<br />

12 42 46 4.062 60 1.090<br />

13 33 44 5.974 45 4.717<br />

14 38 41 2.681 69 3.832<br />

15 35 37 5.268 53 2.947<br />

16 42 37 2.487 39 2.165<br />

17 40 42 4.770 42 3.631<br />

18 34 36 2.000 48 2.487<br />

19 40 47 2.449 52 3.269<br />

20 48 53 2.385 47 2.291<br />

21 38 40 1.500 60 3.536<br />

22 30 32 10.050 41 4.146<br />

23 40 42 3.700 22 2.291<br />

24 28 28 2.385 39 2.000<br />

25 35 38 4.000 33 4.023<br />

26 35 34 3.391 27 2.947<br />

27 40 35 6.708 47 4.583<br />

28 28 34 2.000 30 1.500<br />

29 28 28 2.947 22 2.947<br />

SL<br />

147


Appendix<br />

Plant<br />

position<br />

148<br />

Table 9.10 Detection <strong>of</strong> the plants centre position by daylight (2 FALSE<br />

value allowed inside the plant pattern)<br />

Distance to<br />

the next [mm]<br />

Estimated<br />

centre RGB<br />

[mm]<br />

SRGB<br />

Estimated<br />

centre L [mm]<br />

0 195 194 4.265 196 2.385<br />

1 395 (200) 397 3.631 397 2.487<br />

2 600 (205) 603 2.861 606 2.179<br />

3 805 (205) 798 2.487 806 2.385<br />

4 1000 (195) 1005 2.179 1004 3.905<br />

5 1180 (180) 1176 2.385 1185 1.090<br />

6 1395 (215) 1391 3.000 1399 2.784<br />

7 1610 (215) 1602 2.291 1609 2.861<br />

8 1800 (190) 1802 2.291 1803 2.449<br />

9 2005 (205) 1998 3.269 2008 2.958<br />

10 2205 (200) 2204 2.000 2211 2.165<br />

11 2410 (205) 2407 2.784 2414 2.385<br />

12 2600 (190) 2604 2.291 2609 3.269<br />

13 2780 (180) 2804 2.385 2793 2.947<br />

14 3005 (225) 3001 5.449 3008 3.708<br />

15 3215 (210) 3212 2.449 3218 2.500<br />

16 3425 (210) 3411 3.112 3427 3.700<br />

17 3620 (195) 3613 2.500 3623 2.487<br />

18 3820 (200) 3816 2.385 3825 1.090<br />

19 4015 (195) 4016 2.179 4021 2.000<br />

20 4215 (200) 4220 2.179 4218 2.487<br />

21 4435 (220) 4427 4.848 4438 5.099<br />

22 4630 (195) 4614 2.861 4632 2.487<br />

23 4820 (190) 4818 2.449 4822 2.291<br />

24 5015 (195) 5020 2.947 5020 2.487<br />

25 5235 (220) 5232 3.202 5239 4.899<br />

26 5415 (180) 5411 6.869 5418 4.330<br />

27 5630 (215) 5628 2.500 5634 3.742<br />

28 5830 (200) 5827 2.915 5833 2.500<br />

SL


Plant<br />

position<br />

Table 9.11 Detection <strong>of</strong> the plants size by artificial illumination (2<br />

FALSE value allowed inside the plant pattern)<br />

Size [mm]<br />

0 48<br />

Estimated size<br />

RGB [mm]<br />

SRGB<br />

Estimated size<br />

L [mm]<br />

Appendix<br />

1 44 44 4.500 71 1.785<br />

2 37 35 5.477 67 2.784<br />

3 40 35 3.873 57 2.291<br />

4 40 32 2.487 49 2.165<br />

5 42 24 2.000 72 3.961<br />

6 32 35 1.920 55 1.090<br />

7 45 22 3.700 63 2.487<br />

8 45 55 1.090 58 4.023<br />

9 45 51 2.000 46 2.861<br />

10 46 37 2.947 56 2.861<br />

11 35 35 1.090 55 0.000<br />

12 42 49 2.000 60 1.090<br />

13 33 34 5.890 46 7.949<br />

14 38 41 2.681 68 4.265<br />

15 35 35 3.873 55 3.122<br />

16 42 42 3.571 38 2.500<br />

17 40 45 4.153 42 3.269<br />

18 34 37 2.487 46 2.000<br />

19 40 48 2.487 52 2.915<br />

20 48 54 2.291 49 3.112<br />

21 38 41 1.500 63 2.385<br />

22 30 33 7.822 44 5.449<br />

23 40 44 1.785 21 1.785<br />

24 28 27 2.487 40 1.090<br />

25 35 38 4.603 37 3.571<br />

26 35 32 2.915 27 2.947<br />

27 40 48 3.708 42 3.700<br />

28 28 34 3.571 30 2.947<br />

29 28 26 4.265 21 2.550<br />

SL<br />

149


Appendix<br />

Plant<br />

position<br />

150<br />

Table 9.12 Detection <strong>of</strong> the plants centre position by artificial<br />

illumination (2 FALSE value allowed inside the plant<br />

pattern)<br />

Distance to<br />

the next [mm]<br />

Estimated<br />

centre RGB<br />

[mm]<br />

SRGB<br />

Estimated<br />

centre L [mm]<br />

0 195 196 3.112 195 1.090<br />

1 395 (200) 401 5.068 397 2.784<br />

2 600 (205) 603 2.861 606 1.500<br />

3 805 (205) 798 2.958 807 2.291<br />

4 1000 (195) 1005 1.090 1004 2.681<br />

5 1180 (180) 1176 1.500 1185 1.090<br />

6 1395 (215) 1391 2.000 1398 2.915<br />

7 1610 (215) 1601 2.165 1609 2.000<br />

8 1800 (190) 1801 2.165 1806 1.785<br />

9 2005 (205) 1999 2.385 2010 2.179<br />

10 2205 (200) 2205 1.581 2211 2.165<br />

11 2410 (205) 2406 2.165 2415 1.581<br />

12 2600 (190) 2595 11.832 2601 14.515<br />

13 2780 (180) 2803 2.861 2792 2.449<br />

14 3005 (225) 3008 12.400 3010 4.867<br />

15 3215 (210) 3211 1.785 3219 2.681<br />

16 3425 (210) 3412 2.915 3428 2.861<br />

17 3620 (195) 3613 2.958 3624 2.385<br />

18 3820 (200) 3816 1.500 3825 1.090<br />

19 4015 (195) 4015 1.090 4021 2.000<br />

20 4215 (200) 4220 1.581 4219 2.291<br />

21 4435 (220) 4429 3.905 4434 5.148<br />

22 4630 (195) 4615 1.090 4631 2.165<br />

23 4820 (190) 4818 2.861 4821 1.785<br />

24 5015 (195) 5020 3.536 5022 2.915<br />

25 5235 (220) 5230 1.090 5238 2.500<br />

26 5415 (180) 5422 2.291 5425 2.179<br />

27 5630 (215) 5627 4.867 5635 3.122<br />

28 5830 (200) 5829 3.571 5831 2.165<br />

SL


Personal data<br />

Education<br />

About the author<br />

Name: Zoltan Gobor<br />

Date <strong>of</strong> Birth:: 05. 06. 1975.<br />

Place <strong>of</strong> Birth: Apatin, Serbia<br />

Citizenship: Serbian<br />

Marital status: married<br />

About the author<br />

1994-2000: Dipl.-Ing. <strong>mechanical</strong> engineer, specialisation in automation<br />

technologies, University <strong>of</strong> Novi Sad, Faculty <strong>of</strong> Technical Sciences<br />

(ten semesters), Novi Sad (Serbia)<br />

2000-2004: Master <strong>of</strong> Sciences, University <strong>of</strong> Novi Sad, Association <strong>of</strong> Centers <strong>for</strong><br />

Interdisciplinary and Multidisciplinary Studies and <strong>Development</strong>al<br />

Research - ACIMSI, University Center <strong>for</strong> Environmental Engineering,<br />

specialization in water quality control, Novi Sad (Serbia)<br />

2004-2007: Ph.D. Student and member <strong>of</strong> the DFG Research Training Group<br />

(Graduiertenkolleg) 722 at the University <strong>of</strong> Bonn, Institute <strong>of</strong><br />

Agricultural Engineering, Bonn (Germany)<br />

Pr<strong>of</strong>essional development<br />

2001-2004: Researcher at the University Center <strong>for</strong> Environmental Engineering,<br />

Association <strong>of</strong> Centers <strong>for</strong> Interdisciplinary and Multidisciplinary<br />

Studies and <strong>Development</strong>al Research - ACIMSI, University <strong>of</strong> Novi<br />

Sad (Serbia)<br />

2004-2006: Teaching Assistant at the University <strong>of</strong> Novi Sad (Serbia), Faculty <strong>of</strong><br />

Technical Sciences, Department <strong>of</strong> Environmental Engineering<br />

since 10. 2007: Employed in Bosch Rexroth AG, Lohr am Main (Germany), on the<br />

position <strong>of</strong> coordination and realisation <strong>of</strong> the hardware development<br />

and participant <strong>of</strong> the Junior Engineer Program<br />

Acknowledgment<br />

With the part <strong>of</strong> the research work presented in this thesis the author<br />

was placed in TOP–10 <strong>of</strong> FERCHAU Engineering awards Innovation<br />

Prise 2006<br />

151

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