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Quiroga Mellado, Juan Antonio and Servín Guirado, Manuel and Marroquín Zaleta, José Luis and Gómez Pedrero, José Antonio (2003) A isotropic n-dimensional quadrature transform and its applications in fringe pattern processing. In Optical Measurement Systems for Industrial Inspection III. Proceedings Of The Society Of Photo-Optical Instrumentation Engineers (SPIE) (5144). SPIE--The International Society for Optical Engineering, pp. 259-267. ISBN 0-8194-5014-6
Official URL: http://dx.doi.org/10.1117/12.499801
Abstract
In fringe pattern processing, quadrature operators are useful to obtain the corresponding modulating phase. In the case that a carrier exists (spatial or temporal), there are good methods for phase demodulation as Fourier analysis and asynchronous methods, for example. However, if there is no carrier or is to low, robust demodulation from a single image is a difficult task. In this work we present some recent advances in the processing of single fringe patterns with closed fringes based in a isotropic n-dimensional quadrature transform. In particular we address several problems related with the application of this quadrature operator. One of these problems is the Fringe direction, its role in the demodulation process is discussed and a practical method for its computation is presented. Fringe pattern normalization is also an important subject in the demodulation process from a singe image, taking this into account we present a technique for isotropic fringe pattern normalization based in the n-dimensional quadrature transform. All these techniques together configure a robust method for automatic demodulation of single fringe patterns. The performance and limitations of the method are discussed and illustrated by experimental results.
Item Type: | Book Section |
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Additional Information: | © 2003 SPIE--The International Society for Optical Engineering. |
Uncontrolled Keywords: | Phase, Demodulation, Orientation |
Subjects: | Sciences > Physics > Optics |
ID Code: | 23121 |
Deposited On: | 14 Oct 2013 08:48 |
Last Modified: | 14 Oct 2013 12:43 |
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