An improved windowed Fourier transform for fringe demodulation

被引:25
|
作者
Quan, C. [1 ]
Niu, H. [1 ]
Tay, C. J. [1 ]
机构
[1] Natl Univ Singapore, Dept Mech Engn, Singapore 117576, Singapore
来源
OPTICS AND LASER TECHNOLOGY | 2010年 / 42卷 / 01期
关键词
Windowed Fourier transform (WFT); Fringe demodulation; Phase measurement; CONTINUOUS WAVELET TRANSFORM; 3-D SHAPE MEASUREMENT; PATTERN-ANALYSIS; CARRIER FRINGES; INTERFEROMETRY; EXTRACTION;
D O I
10.1016/j.optlastec.2009.05.014
中图分类号
O43 [光学];
学科分类号
070207 ; 0803 ;
摘要
A modified algorithm of windowed Fourier transform (WFT) for phase retrieval from electronic speckle-shearing fringe patterns with carriers is proposed. The algorithm is based on the introduction of a fast Fourier transform (FFT) in WFT to reduce computation time for fringe demodulation. Since boundary effects in FFT will influence the accuracy of phase retrieval, the Gerchberg method is employed to extrapolate the fringe pattern at the boundaries to reduce boundary effects. A theoretical analysis of the algorithm is presented. Both simulated and experimental results show that the proposed method has reduced the computation time significantly compared with the convolution method of WFT without sacrificing measurement accuracy. (C) 2009 Elsevier Ltd. All rights reserved.
引用
收藏
页码:126 / 131
页数:6
相关论文
共 50 条
  • [31] Windowed Fourier analysis for dynamic fringe projection
    Shi H.
    Zhu F.
    He X.
    Dongnan Daxue Xuebao (Ziran Kexue Ban)/Journal of Southeast University (Natural Science Edition), 2010, 40 (02): : 409 - 413
  • [32] On the windowed Fourier transform as an interpolation of the Gabor transform
    Bastiaans, MJ
    SIGNAL ANALYSIS & PREDICTION I, 1997, : 265 - 268
  • [33] Two-dimensional windowed Fourier transform for fringe pattern analysis: Principles, applications and implementations
    Kemao, Qian
    OPTICS AND LASERS IN ENGINEERING, 2007, 45 (02) : 304 - 317
  • [34] Inversion formula for the windowed Fourier transform
    Sun, W.
    MATHEMATISCHE NACHRICHTEN, 2012, 285 (07) : 914 - 921
  • [35] Windowed special affine Fourier transform
    Shah, Firdous A.
    Teali, Aajaz A.
    Tantary, Azhar Y.
    JOURNAL OF PSEUDO-DIFFERENTIAL OPERATORS AND APPLICATIONS, 2020, 11 (03) : 1389 - 1420
  • [36] The Sliding Windowed Infinite Fourier Transform
    Grado, Logan L.
    Johnson, Matthew D.
    Netoff, Theoden I.
    IEEE SIGNAL PROCESSING MAGAZINE, 2017, 34 (05) : 183 - 188
  • [37] Real Clifford Windowed Fourier Transform
    Bahri, Mawardi
    Adji, Sriwulan
    Zhao, Ji Man
    ACTA MATHEMATICA SINICA-ENGLISH SERIES, 2011, 27 (03) : 505 - 518
  • [38] Windowed special affine Fourier transform
    Firdous A. Shah
    Aajaz A. Teali
    Azhar Y. Tantary
    Journal of Pseudo-Differential Operators and Applications, 2020, 11 : 1389 - 1420
  • [39] A New Windowed Graph Fourier Transform
    Le Trung Thanh
    Nguyen Linh-Trung
    Nguyen Viet Dung
    Abed-Meraim, Karim
    2017 4TH NAFOSTED CONFERENCE ON INFORMATION AND COMPUTER SCIENCE (NICS), 2017, : 150 - 155
  • [40] Real clifford windowed Fourier transform
    Mawardi Bahri
    Sriwulan Adji
    Ji Man Zhao
    Acta Mathematica Sinica, English Series, 2011, 27 : 505 - 518