Kwadwo Poku Owusu
Kwadwo Poku Owusu
Kwadwo Poku Owusu
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<strong>Kwadwo</strong> <strong>Poku</strong> <strong>Owusu</strong><br />
Department of Mechanical & Manufacturing Engineering<br />
Supervisors: Dr. David C. S. Kuhn & Dr. Eric Bibeau
Outline<br />
� Icing and Icing Measurement<br />
� Research Objectives<br />
� Design Approach<br />
�� EExperimental i t l and d Numerical N i l Procedures P d<br />
� Results and Discussion<br />
� Conclusions
Icing and Icing Measurement<br />
� Atmospheric Icing<br />
� Effects of Icing<br />
� Methods of Ice Detection<br />
�� CCommercial i l I Ice DDetection t ti PProbes b
Atmospheric Icing<br />
� Icing Precipitation<br />
� Icing from Sea Water Spray<br />
� Wet Snow Accumulation<br />
�� IIn‐cloud l d IIcing i<br />
[Ahti 2005]
In‐cloud Icing<br />
� Rime Icing<br />
� ‐5°C 5 to ‐12°C<br />
� Low Liquid Water<br />
Content (LWC)<br />
� Feathery in appearance<br />
� L Low ddensity it
In‐cloud Icing cont’d<br />
� Glaze Icing<br />
� 0°C 0 C to ‐5°C 5 C<br />
� High Liquid Water<br />
CContent t t (LWC)<br />
� Clear in appearance<br />
� High density
Effect of Icing on Wind Turbines<br />
� Decrease of power due to modification in<br />
the h aerodynamics d i of f the h blade bl d<br />
� Increased fatigue of the components due to<br />
imbalance in the ice loads<br />
� Chunks of ice thrown off from the blades<br />
can cause serious injuries to people and<br />
wildlife as well as damage g to property p p y
Methods of Ice Detection<br />
� Direct methods ‐ Detects property change<br />
caused by y the accretion of ice. Such<br />
properties include mass and dielectric<br />
constant<br />
� Indirect methods ‐ Based on detecting<br />
weather conditions that lead to icing such as<br />
humidity or detecting the effect of icing<br />
such suc as reduction educt o in power po e ge generated e ated<br />
[ Homola et. al., 2005 ]
Commercial Ice Detection Probes<br />
� Labko Ice Detector 3210C<br />
� Uses Ultrasonic l i Sensitive S i i<br />
wire to detect icing<br />
� Rosemount Model 0871<br />
LH1 Icing Sensor<br />
� Uses Ultrasonic<br />
Vibrating Probe to<br />
detect Icing<br />
Sensor<br />
part<br />
Control<br />
unit<br />
Vibrating<br />
probe p
Research Objectives<br />
� Develop an ice accretion measurement method suitable for<br />
use on meteorological towers based on the changes in<br />
capacitance and resistance between two electrically<br />
charged cylindrical probes<br />
� Use theoretical models to study the changes in capacitance<br />
with ice accretion, and validate these studies using<br />
“modelled” ice growth in a laboratory setting<br />
� Test the proposed method under simulated rime and glaze<br />
ice conditions in the icing wind tunnel
Design Approach<br />
� Conceptual Design<br />
� Measure ice accretion<br />
based on the changes<br />
in capacitance and<br />
resistance between<br />
two electrically<br />
charged cylindrical<br />
probes during an icing<br />
event<br />
Trajectory of air<br />
Supercooled water drops<br />
Sensing<br />
electric<br />
field
Design Approach cont’d<br />
� Numerical Design<br />
� Design icing probe using QuickField simulations<br />
�� Numerically study the variation of capacitance with simple<br />
geometric “modelled” ice shape to define probe design<br />
� Validate numerical results with experimental results based on<br />
acrylic y model of ice<br />
� Experimental Design and Construction<br />
� Construct an ice accretion probe prototype with ancillary equipment<br />
and define the measurement method based on the numerical design<br />
� Experimental Evaluation<br />
� Test the proposed method under simulated rime and glaze ice<br />
conditions di i in i the h iicing i wind i d tunnel<br />
l
NNumerical i l and d EExperimental i l<br />
Procedure
Numerical Electric Field Simulation:<br />
Governing G i Equations E ti<br />
∂<br />
∂ x<br />
⎛<br />
⎜<br />
⎝<br />
ε<br />
x<br />
ε = x ε y<br />
ρρ<br />
U<br />
=<br />
=<br />
∂ U<br />
∂ x<br />
=<br />
charge<br />
electric<br />
⎞<br />
⎟<br />
⎠<br />
+<br />
∂<br />
∂ x<br />
dielectric<br />
⎛<br />
⎜<br />
⎝<br />
density<br />
potential<br />
ε<br />
y<br />
∂ U<br />
∂ y<br />
constant<br />
⎞<br />
⎟<br />
⎠<br />
=<br />
(C/sq (C/sq.m) m)<br />
(V)<br />
−<br />
ρ
Electric Field Boundary Conditions<br />
� Cylinders are defined as<br />
floating g conductors i.e.<br />
equal but opposite potentials<br />
� U= 0 on the external<br />
boundary<br />
� Dielectric constant of 3.1 for<br />
ice was used<br />
� Charges of ‐1C and +1C are<br />
specified<br />
A typical computation domain
Acrylic Model of Ice<br />
Acrylic cylinder sleeves Aluminum probe with acrylic sleeve
Icing Wind Tunnel<br />
Inner duct of the wind icing tunnel
Probe Orientation<br />
Wind and<br />
supercooled<br />
water drop<br />
direction<br />
d<br />
s<br />
d<br />
s<br />
Wind d aand d<br />
supercooled<br />
water drop<br />
direction<br />
Inline orientation Parallel orientation
Experimental Conditions<br />
Temperature<br />
( o C )<br />
Type of icing<br />
event<br />
Liquid water<br />
content,<br />
‐2 (±2) Glaze 2.0<br />
Ambient<br />
velocity (m/s)<br />
Sensor<br />
orientation<br />
LWC, (g/m 3 ) to ambient<br />
5 (±1)<br />
8 (± 1)<br />
10 (± 1)<br />
5 (±1)<br />
air<br />
1. Inline<br />
2. PParallel ll l<br />
‐10 (± (±2) ) Ri Rime 0.8 8<br />
8 ( ± 1) ) 1. IInline li<br />
10 (±1)<br />
2. Parallel
Schematic of the Probe and Ancillary<br />
Equipment E i t<br />
LLead d wires i<br />
Aluminum<br />
Insulator<br />
Hioki 3522‐50 35 5<br />
Capacitance<br />
meter<br />
RS232 cable<br />
Computer
Results and Discussion
Variation of Capacitance with<br />
Center‐to‐center C Distance Di<br />
Capacitance (pF) (<br />
4.8<br />
4.3<br />
38 3.8<br />
3.3<br />
2.8<br />
2.3<br />
187 1.87 237 2.37 287 2.87 337 3.37 387 3.87<br />
Center -to-center distance,s (cm)<br />
Numerical
Electric Field Distribution<br />
(s=1.87 cm)<br />
Numerical
Capacitance Variation with Electrode<br />
Diameter Di t<br />
4.6<br />
Capacitance C (pF) (<br />
4.4<br />
42 4.2<br />
4.0<br />
3.8<br />
36 3.6<br />
d<br />
s<br />
D<br />
Impinging<br />
water drops<br />
0.89 0.99 1.09 1.19 1.29<br />
Diameter of electrode, D (cm)<br />
Numerical
Capacitance Variation with Ice<br />
Thickness Thi k<br />
Capacitance (pF) (<br />
4.9<br />
4.8<br />
47 4.7<br />
4.6<br />
4.5<br />
44 4.4<br />
inline orientation<br />
parallel orientation<br />
0 0.2 0.4 0.6 0.8 1 1.2<br />
Thickness of modelled ice (cm)<br />
t<br />
Inline orientation<br />
t<br />
PParallel ll l orientation i i<br />
Numerical<br />
t
Capacitance Variation with Size of<br />
Acrylic A li Sleeves Sl<br />
(pF)<br />
Capacitance<br />
5.5<br />
5.0<br />
4.5<br />
4.0<br />
3.5<br />
3.0<br />
25 2.5<br />
acrylic inline case<br />
acrylic parallel case<br />
numerical parallel case<br />
1.27 1.37 1.47 1.57 1.67<br />
Outer diameter of acrylic (cm)<br />
Numerical
Mass M of ice accreted<br />
(g)<br />
Icing Rates for Rime Ice<br />
18<br />
16<br />
14<br />
12<br />
10<br />
8<br />
6<br />
4<br />
2<br />
0<br />
5m/s inline<br />
8 m/s inline<br />
10 m/s inline<br />
5 m/s parallel<br />
8 m/s parallel<br />
10 m/s parallel<br />
Temperature ‐10 o C<br />
LWC 0.8 g/m 3<br />
Thickkness<br />
of ice acccreted<br />
(mm)<br />
14<br />
12<br />
10<br />
8<br />
6<br />
4<br />
5 m/s inline<br />
8 m/s inline<br />
10 m/s inline<br />
5 m/s parallel<br />
8 m/s parallel<br />
10 m/s parallel<br />
0<br />
0 2 4 6 8 10 12 14 16 18 20<br />
0 2 4 6 8 10 12 14 16 18 20<br />
Exposure time (minutes) EExposure pos re time (minutes) (min tes)<br />
Mass Thickness<br />
Standard error bars on the 5 m/s parallel case for both cases<br />
2<br />
Experimental
Mass M of ice acccreted<br />
(g)<br />
Icing Rates for Glaze Ice<br />
35<br />
14<br />
30<br />
25<br />
20<br />
15<br />
10<br />
5<br />
0<br />
5 m/s inline<br />
8 m/s inline<br />
10 m/s inline<br />
5 m/s parallel<br />
8 m/s parallel<br />
10 m/s parallel<br />
Temperature ‐2 o C<br />
LWC 2 g/m 3<br />
0 2 4 6 8 10 12 14 16 18 20<br />
Thickkness<br />
of ice acccreted<br />
(mm)<br />
12<br />
10<br />
8<br />
6<br />
4<br />
5 m/s inline<br />
8 m/s inline<br />
10 m/s inline<br />
5 m/s / parallel ll l<br />
8 m/s parallel<br />
10 m/s parallel<br />
Exposure p time ( (minutes) ) Exposure Time (minutes)<br />
2<br />
0<br />
0 2 4 6 8 10 12 14 16 18 20<br />
Mass Thickness<br />
Standard error bars on the 5 m/s parallel case for both cases<br />
Experimental
Variation of Capacitance with Exposure<br />
Time Ti<br />
Capacitaance<br />
(pF)<br />
5.32<br />
5.12<br />
4.92<br />
4.72<br />
4.52<br />
4.32<br />
4.12<br />
3.92<br />
3.72<br />
3.52<br />
5m/s inline<br />
8 m/s inline<br />
10 m/s inline<br />
5 m/s parallel<br />
8 m/s parallel<br />
10 m/s parallel<br />
13.52<br />
Temperature ‐10 5 / i li<br />
oC Temperature ‐2o Temperature 10 C<br />
12.52 5m/s inline<br />
C<br />
LWC 0.8 g/m3 Temperature 2 C<br />
LWC 2 g/m3 0 2 4 6 8 10 12 14 16 18 20<br />
Exposure time (minutes)<br />
Capacitannce<br />
(pF)<br />
11.52 8 m/s inline<br />
10.52 10 m/s inline<br />
9.52 5 m/s parallel<br />
852 8.52 8 m/s parallel<br />
7.52<br />
6.52<br />
5.52<br />
452 4.52<br />
3.52<br />
10 m/s parallel<br />
0 2 4 6 8 10 12 14 16 18 20<br />
Exposure time (minutes)<br />
Rime ice Glaze ice<br />
Experimental
Variation of Capacitance with Mass and<br />
Thickness Thi k for f Rime Ri ice i<br />
Capacittance<br />
(pF)<br />
5.32<br />
5.12<br />
4.92<br />
4.72<br />
4.52<br />
4.32<br />
4.12<br />
3.92<br />
3.72<br />
3.52<br />
5 m/s inline<br />
8 m/s inline<br />
10 m/s inline<br />
5 m/s parallel<br />
8 m/s parallel<br />
10 m/s parallel<br />
Temperature ‐10o Temperature 10 C<br />
LWC 0.8 g/m3 0 2 4 6 8 10 12 14 16<br />
Mass of ice accreted (g)<br />
Capacittance<br />
(pF)<br />
5.32<br />
5.12 12<br />
4.92<br />
4.72<br />
4.52<br />
4.32<br />
4.12<br />
5 m/s inline<br />
8 m/s inline<br />
10 m/s inline<br />
5 m/s parallel<br />
8 m/s parallel<br />
10 m/s parallel<br />
3.92<br />
3.72<br />
3.52<br />
0 2 4 6 8 10 12 14 16<br />
Thickness of ice accreted (mm)<br />
Mass Thi Thickness k<br />
Experimental
Variation of Capacitance with Mass and<br />
Thi Thickness k f for Gl Glaze iice<br />
Capacitance<br />
(pF)<br />
12.52<br />
11 11.522<br />
10.52<br />
9.52<br />
8.52<br />
7.52<br />
6.52<br />
5.52<br />
4.52<br />
3.52<br />
5 m/s inline<br />
8 m/s inline<br />
10 m/s inline<br />
5 m/s parallel<br />
8 m/s parallel<br />
10 m/s parallel<br />
Temperature ‐2o Temperature 2 C<br />
LWC 2 g/m3 0 5 10 15 20 25 30 35<br />
Mass of ice accreted (g)<br />
Capacitaance<br />
(pF)<br />
12.52<br />
11.52<br />
10.52<br />
9.52<br />
8.52<br />
7.52<br />
6.52<br />
5.52<br />
5 m/s inline<br />
8 m/s inline<br />
10 m/s inline<br />
5 m/s parallel<br />
8 m/s parallel<br />
10 m/s parallel<br />
4.52<br />
3.52<br />
0 2 4 6 8 10 12 14 16<br />
Thickness of ice accreted (mm)<br />
M Mass Thi Thickness k<br />
Experimental
Sensitivity of Probe to Ice Accretion‐<br />
Ri Rime ice i<br />
Capacitannce<br />
per Mass (pF/ /g)<br />
0.14<br />
012 0.12<br />
0.10<br />
0.08<br />
0.06<br />
0.04<br />
0.02<br />
0.00<br />
0 2 4 6 8 10 12 14 16 18 20<br />
Exposure time (Minutes)<br />
per Thickness (ppF/mm)<br />
0.30<br />
5 m/s inline inline00.25 25<br />
8 m/s inline<br />
0.20<br />
10 m/s inline<br />
5 m/s parallel 0.15<br />
8 m/s parallel<br />
0.10<br />
10 m/s parallel<br />
0.05<br />
Capacitance<br />
0.00<br />
0 2 4 6 8 10 12 14 16 18 20<br />
Exposure time (minutes)<br />
Mass Thickness<br />
5 m/s inline<br />
8 m/s inline<br />
10 m/s inline<br />
5 m/s parallel<br />
8 m/s parallel<br />
10 m/s parallel<br />
Experimental, Temperature -10 o C<br />
LWC 0.8 g/m 3
Sensitivity of Probe to Ice Accretion‐<br />
Glaze Gl ice i<br />
Capacitaance<br />
per Mass (ppF/g)<br />
0.45<br />
0.40<br />
0.35<br />
0.30<br />
0.25<br />
0.20<br />
0.15<br />
0.10<br />
0.05<br />
0.00<br />
0 2 4 6 8 10 12 14 16 18 20<br />
Exposure time (minutes)<br />
Mass<br />
Capacitance perr<br />
Thickness (pF/ /mm)<br />
1.68<br />
5 m/s inline<br />
1.47<br />
8 m/s inline<br />
1.26<br />
10 m/s inline<br />
1.05<br />
5 m/s parallel 0.84<br />
8 m/s / parallel ll l 063 0.63<br />
10 m/s parallel<br />
0.42<br />
0.21<br />
0.00<br />
0 2 4 6 8 10 12 14 16 18 20<br />
Exposure time (minutes)<br />
Thickness<br />
5 m/s inline<br />
8 m/s inline<br />
10 m/s inline<br />
5 m/s parallel<br />
8 m/s parallel<br />
10 m/s parallel<br />
Experimental, Temperature -2 o C<br />
LWC 2.0 g/m 3
Resistance Resistance Variation with with Exposure Exposure<br />
Time<br />
Resiistance<br />
(MΩ)<br />
40<br />
35<br />
30<br />
25<br />
20<br />
15<br />
10<br />
5<br />
0<br />
5 m/s rime ice<br />
8 m/s rime ice<br />
5 m/s / glaze l ice i<br />
8 m/s glaze ice<br />
0 2 4 6 8 10 12 14 16 18 20<br />
Exposure time (minutes)<br />
Experimental
OOptimal ti l PProbe b CConfiguration fi ti<br />
Length of cylinder (cm)<br />
Number of cylinders<br />
Center‐to‐center, s (cm)<br />
Diameter Diameter, d (cm)<br />
Orientation to supercooled<br />
water drops<br />
15<br />
2<br />
1.87 8<br />
1.27<br />
Parallel
Conclusions<br />
� A method based on capacitance and resistance can<br />
be use to detect icing as well as distinguishing<br />
bt between the th two t types t of f in‐cloud i l d iicing i<br />
� The sensitivity of the prototype probe depends on<br />
factors such as center center‐to‐center to center distance distance, size of<br />
probe cylinders and location of the ice deposits<br />
�� The sensitivity of the prototype probe to ice<br />
accretion is high in the first few minutes of exposure<br />
�� The icing rates increased with wind speed
Questions ?