Proceedings of Topical Meeting on Optoinformatics (pdf-format, 1.21 ...

Proceedings of Topical Meeting on Optoinformatics (pdf-format, 1.21 ... Proceedings of Topical Meeting on Optoinformatics (pdf-format, 1.21 ...

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20 OPTOINFORMATICS’05 Special song>ofong>tware will process all these images and then these data and images will be stored in a data base. The optical scheme ong>ofong> the Fotobiong>ofong>tal -1 is presented in Fig.2. f ob γ L f aux f oc f F Fig. 2. Optical scheme ong>ofong> the Fotobiong>ofong>tal -1 The data processing system uses the song>ofong>tware EPCO 2000. This song>ofong>tware is used to determine the opacity ong>ofong> the posterior capsule (OPC) using the morphological evaluation. The opacity ong>ofong> the posterior capsule is an ordinary complication ong>ofong> the post surgical effect ong>ofong> the crystalline implantation (Fig.3 a). a b Fig. 3. The region ong>ofong> opacity ong>ofong> the posterior capsule Using the pencil/mouse and colored regions the image can be easier specified (Fig.3 b). The program computes directly the opacity ong>ofong> the posterior capsule and the ophthalmist can decide the necessary therapy. The system allows the following facilities: scanning ong>ofong> the cristaline lens; the identification ong>ofong> different regions by colors which are displayed on the screen ong>ofong> the PC computer; recording ong>ofong> the cristaline lens different regions; obtaining ong>ofong> a data base for the patients. Also, the EPCO 2000 is good to determine the influence ong>ofong> the used implant types and another factors in developing ong>ofong> the posterior capsule. 1. Stefanescu-Dima, Cristina Stoica, Luminita Ursea, “Posterior Capsulotomy: When Where How”, ”Ophtalmology”, No. 3, pp. 93-100, 2003. 2. P.I.Grecu, A. Stefanescu-Dima, Cristina Stoica, Luminita Ursea, Biolaser-1 Romanian initiative in domain ong>ofong> photodisruptive ophthalmic lasers, Nat. Conf. for Ophtalmology, Sept. 2002, Cluj, Romania. 3. Zachary S. Sacks, Frieder Loesel et al., “Transscleral photodisruption for treatment ong>ofong> glaucoma”, Proc. SPIE, Vol. 3726, pp. 516-521, 1998. 4. D. Savastru, S. Miclos, C. Cotirlan, E. Ristici, M. Mustata, M. Mogildea, G. Mogildea, T. Dragu, R. Morarescu, „Nd:YAG Laser System for Ophthalmology: Biolaser-1”, J. ong>ofong> Optoelectronics and Advances Materials Vol. 6, No. 2, June 2004, p 497-502.

SAINT-PETERSBURG, October 17 – 20, 2005 21 3-D MEASUREMENT OF AUTOMOTIVE GLASS BY USING A REFLECTIVE FRINGE TECHNIQUE Oleksandr A. Skydan, Michael J. Lalor and David R. Burton General Engineering Research Institute, Liverpool John Moores University, James Parsons Building, Byrom Street, Liverpool, L3 3AF, England, UK There has been much interest in the automotive industry in developing non-contact techniques for measurement ong>ofong> reflective surfaces to provide in-line glass shape quality control system. This presentation describes a technique for the measurement ong>ofong> non fullfield reflective surfaces ong>ofong> automotive glass by using a reflective fringe technique. The theoretical principles ong>ofong> phase demodulation using a basic four-steps algorithm and further 3-D height reconstruction procedures in the case ong>ofong> measuring surfaces with specular reflective properties like curved glass are explained. Physical properties ong>ofong> the measurement surfaces do not allow us to apply optical geometries used in existing techniques for surface measurement based upon direct fringe pattern illumination. However, this property ong>ofong> surface reflectivity can be used to implement similar ideas from existing techniques in a new improved method. In other words the reflective surface can be used as a mirror to reflect illuminated fringe patterns onto a screen behind. It has been found that in the case ong>ofong> implementing the reflective fringe technique, the phase shift distribution depends not only on the height ong>ofong> the object but also on the slope in each measurement point. This requires the solving ong>ofong> differential equations to find the surface slope and height distributions in the x and y directions and development ong>ofong> the additional height reconstruction algorithms. The main focus has been made on developing a mathematical model ong>ofong> the optical sub-system and discussing ways for its practical implementation including calibration routines, and possible problems which may arise during real measurement processes. Figure 1 shows the optical system used in the reflected-fringe technique. Camera Screen x Projector A 2 z Surface element y H Figure 1. Fringe reflection optical system A surface point A is observed by the CCD camera. The beam from a point on the screen A 1 reflects via surface point A to the CCD camera. By tilting the surface element at a different angle α and changing the surface element height the surface point A will reflect point A 2 from the screen onto the CCD camera. This means that the shift between the reference point and the measured point ong>ofong> the object is proportional to the surface slope and its height. When a fringe pattern is illuminated by the LCD projector, for example, the fringes are distorted in accordance with the slope and height ong>ofong> the measurement object in the x and y directions. h A R θ α z y A 1

SAINT-PETERSBURG, October 17 – 20, 2005 21<br />

3-D MEASUREMENT OF AUTOMOTIVE GLASS BY USING A<br />

REFLECTIVE FRINGE TECHNIQUE<br />

Oleksandr A. Skydan, Michael J. Lalor and David R. Burt<strong>on</strong><br />

General Engineering Research Institute, Liverpool John Moores University,<br />

James Pars<strong>on</strong>s Building, Byrom Street, Liverpool, L3 3AF, England, UK<br />

There has been much interest in the automotive industry in developing n<strong>on</strong>-c<strong>on</strong>tact<br />

techniques for measurement <str<strong>on</strong>g>of</str<strong>on</strong>g> reflective surfaces to provide in-line glass shape quality<br />

c<strong>on</strong>trol system. This presentati<strong>on</strong> describes a technique for the measurement <str<strong>on</strong>g>of</str<strong>on</strong>g> n<strong>on</strong> fullfield<br />

reflective surfaces <str<strong>on</strong>g>of</str<strong>on</strong>g> automotive glass by using a reflective fringe technique. The<br />

theoretical principles <str<strong>on</strong>g>of</str<strong>on</strong>g> phase demodulati<strong>on</strong> using a basic four-steps algorithm and further<br />

3-D height rec<strong>on</strong>structi<strong>on</strong> procedures in the case <str<strong>on</strong>g>of</str<strong>on</strong>g> measuring surfaces with specular<br />

reflective properties like curved glass are explained.<br />

Physical properties <str<strong>on</strong>g>of</str<strong>on</strong>g> the measurement surfaces do not allow us to apply optical<br />

geometries used in existing techniques for surface measurement based up<strong>on</strong> direct fringe<br />

pattern illuminati<strong>on</strong>. However, this property <str<strong>on</strong>g>of</str<strong>on</strong>g> surface reflectivity can be used to<br />

implement similar ideas from existing techniques in a new improved method. In other<br />

words the reflective surface can be used as a mirror to reflect illuminated fringe patterns<br />

<strong>on</strong>to a screen behind. It has been found that in the case <str<strong>on</strong>g>of</str<strong>on</strong>g> implementing the reflective<br />

fringe technique, the phase shift distributi<strong>on</strong> depends not <strong>on</strong>ly <strong>on</strong> the height <str<strong>on</strong>g>of</str<strong>on</strong>g> the object<br />

but also <strong>on</strong> the slope in each measurement point. This requires the solving <str<strong>on</strong>g>of</str<strong>on</strong>g> differential<br />

equati<strong>on</strong>s to find the surface slope and height distributi<strong>on</strong>s in the x and y directi<strong>on</strong>s and<br />

development <str<strong>on</strong>g>of</str<strong>on</strong>g> the additi<strong>on</strong>al height rec<strong>on</strong>structi<strong>on</strong> algorithms.<br />

The main focus has been made <strong>on</strong> developing a mathematical model <str<strong>on</strong>g>of</str<strong>on</strong>g> the optical<br />

sub-system and discussing ways for its practical implementati<strong>on</strong> including calibrati<strong>on</strong><br />

routines, and possible problems which may arise during real measurement processes.<br />

Figure 1 shows the optical system used in the reflected-fringe technique.<br />

Camera<br />

Screen<br />

x<br />

Projector A 2<br />

z<br />

Surface element<br />

y<br />

H<br />

Figure 1. Fringe reflecti<strong>on</strong> optical system<br />

A surface point A is observed by the CCD camera. The beam from a point <strong>on</strong> the<br />

screen A 1 reflects via surface point A to the CCD camera. By tilting the surface element at<br />

a different angle α and changing the surface element height the surface point A will reflect<br />

point A 2 from the screen <strong>on</strong>to the CCD camera. This means that the shift between the<br />

reference point and the measured point <str<strong>on</strong>g>of</str<strong>on</strong>g> the object is proporti<strong>on</strong>al to the surface slope<br />

and its height. When a fringe pattern is illuminated by the LCD projector, for example, the<br />

fringes are distorted in accordance with the slope and height <str<strong>on</strong>g>of</str<strong>on</strong>g> the measurement object in<br />

the x and y directi<strong>on</strong>s.<br />

h<br />

A<br />

R<br />

θ<br />

α<br />

z y<br />

A 1

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