4.7 Article

Parallel computing for fringe pattern processing: A multicore CPU approach in MATLAB® environment

期刊

OPTICS AND LASERS IN ENGINEERING
卷 47, 期 11, 页码 1286-1292

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ELSEVIER SCI LTD
DOI: 10.1016/j.optlaseng.2009.04.018

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Parallel computing; Fringe pattern analysis; MATLAB (R) parallel computing toolbox; Windowed Fourier transform

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In the process of measurements such as optical interferometry and fringe projection, an important stage is fringe pattern analysis. Many advanced fringe analysis algorithms have been proposed including regularized phase tracking (RPT), partial differential equation based methods, wavelet transform, Wigner-Ville distribution, and windowed Fourier transform. However, most of those algorithms are computationally expensive. MATLAB (R) is a general algorithm development environment with powerful image processing and other supporting toolboxes. It is also commonly used in photomechanical data analysis. With rapid development of multicore CPU technique, using multicore computer and MATLAB (R) is an intuitive and simple way to speed up the algorithms for fringe pattern analysis. The paper introduces two acceleration approaches for fringe pattern processing. The first approach is task parallelism using multicore computer and MATLAB (R) parallel computing toolbox. Since some algorithms are embarrassing problems, our first approach makes use of this characteristic to parallelize these algorithms. For this approach, parallelized windowed Fourier filtering (WFF) algorithm serves as an example to show how parallel computing toolbox accelerates the algorithm. Second, data parallelism using multicore computer and MATLAB (R) parallel computing toolbox is proposed. A high level parallel wrapping structure is designed, which can be used for speeding up any local processing algorithms. WFF, windowed Fourier ridges (WFR), and median filter are used as examples to illustrate the speedup. At last, the results show that the parallel versions of former sequential algorithm with simple modifications achieve the speedup up to 6.6 times. (C) 2009 Elsevier Ltd. All rights reserved.

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