• Acta Optica Sinica
  • Vol. 41, Issue 24, 2412002 (2021)
Lijun Sun1、2、3, Zhiyuan Huang1、2、3, and Tianfei Chen1、2、3、*
Author Affiliations
  • 1Key Laboratory of Food Information Processing and Control of Ministry of Education, Henan University of Technology, Zhengzhou, Henan 450001, China
  • 2Zhengzhou Key Laboratory of Machine Perception and Intelligent System, Henan University of Technology, Zhengzhou, Henan 450001, China
  • 3College of Information Science and Engineering, Henan University of Technology, Zhengzhou, Henan 450001, China
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    DOI: 10.3788/AOS202141.2412002 Cite this Article Set citation alerts
    Lijun Sun, Zhiyuan Huang, Tianfei Chen. Fast Self-Calibration Method of Gamma Factor Based on Fourier Transform[J]. Acta Optica Sinica, 2021, 41(24): 2412002 Copy Citation Text show less
    References

    [1] Zhang S, Yau S T. High-resolution, real-time 3D absolute coordinate measurement based on a phase-shifting method[J]. Optics Express, 14, 2644-2649(2006).

    [2] Lei H, Chang X Y, Wang F et al. A novel algorithm based on histogram processing of reliability for two-dimensional phase unwrapping[J]. Optik, 126, 1640-1644(2015).

    [3] Ke F K, Xie J M, Chen Y P. A flexible and high precision calibration method for the structured light vision system[J]. Optik, 127, 310-314(2016).

    [4] Da F P, Gai S Y[M]. Grating projection 3D precision measurement, 154-174(2011).

    [5] Gorthi S S, Rastogi P. Fringe projection techniques: whither we are?[J]. Optics and Lasers in Engineering, 48, 133-140(2010).

    [6] Jiang C F, Bell T, Zhang S. High dynamic range real-time 3D shape measurement[J]. Optics Express, 24, 7337-7346(2016).

    [7] Surrel Y. Design of algorithms for phase measurements by the use of phase stepping[J]. Applied Optics, 35, 51-60(1996).

    [8] Xiong C, Yao J, Chen J B et al. A convenient look-up-table based method for the compensation of non-linear error in digital fringe projection[J]. Theoretical and Applied Mechanics Letters, 6, 49-53(2016).

    [9] Cai W J, Cao Y P, Fu G K et al. A full-field compensation method for nonlinear phase error[J]. Acta Optica Sinica, 39, 0312001(2019).

    [10] Zhang C W, Zhao H, Zhang L et al. Full-field phase error detection and compensation method for digital phase-shifting fringe projection profilometry[J]. Measurement Science and Technology, 26, 035201(2015).

    [11] Yatabe K, Ishikawa K, Oikawa Y. Compensation of fringe distortion for phase-shifting three-dimensional shape measurement by inverse map estimation[J]. Applied Optics, 55, 6017-6024(2016).

    [12] Liu K, Wang Y C, Lau D L et al. Gamma model and its analysis for phase measuring profilometry[J]. Journal of the Optical Society of America A, 27, 553-562(2010).

    [13] Wu S Y, Yang Y M, Zhong Z Y et al. Phase error correction algorithm for grating projection measurement system[J]. Acta Optica Sinica, 34, 0712005(2014).

    [14] Nakayama S, Toba H, Fujiwara N et al. Enhanced Fourier-transform method for high-density fringe analysis by iterative spectrum narrowing[J]. Applied Optics, 59, 9159-9164(2020).

    [15] Hoang T, Pan B, Nguyen D et al. Generic gamma correction for accuracy enhancement in fringe-projection profilometry[J]. Optics Letters, 35, 1992-1994(2010).

    [16] Li F Q, Chen W J. Phase error analysis and correction for phase shifting profilometry using crossed grating[J]. Acta Optica Sinica, 41, 1412002(2021).

    [17] Pan B, Kemao Q, Huang L et al. Phase error analysis and compensation for nonsinusoidal waveforms in phase-shifting digital fringe projection profilometry[J]. Optics Letters, 34, 416-418(2009).

    [18] Xu Z X, Chan Y H. Removing harmonic distortion of measurements of a defocusing three-step phase-shifting digital fringe projection system[J]. Optics and Lasers in Engineering, 90, 139-145(2017).

    [19] Wu G X, Wu Y X, Hu X L et al. Exponential Taylor Series Method to eliminate the gamma distortion in phase shifting profilometry[J]. Optics Communications, 452, 306-312(2019).

    [20] Huang P S, Hu Q J, Chiang F P. Double three-step phase-shifting algorithm[J]. Applied Optics, 41, 4503-4509(2002).

    [21] Mao C L, Lu R S. Inverse error compensation method for improvement of phase recovery accuracy of multi-frequency fringe projection[J]. Acta Optica Sinica, 38, 0412005(2018).

    [22] Cai Z W, Liu X L, Jiang H et al. Flexible phase error compensation based on Hilbert transform in phase shifting profilometry[J]. Optics Express, 23, 25171-25181(2015).

    [23] Zheng D L, Da F P. Gamma correction for two step phase shifting fringe projection profilometry[J]. Optik, 124, 1392-1397(2013).

    [24] Wu M X, Fan N J, Wu G X et al. An inverse error compensation method for color-fringe pattern profilometry[J]. Journal of Optics, 22, 035705(2020).

    [25] Xing S, Guo H W. Correction of projector nonlinearity in multi-frequency phase-shifting fringe projection profilometry[J]. Optics Express, 26, 16277-16291(2018).

    Lijun Sun, Zhiyuan Huang, Tianfei Chen. Fast Self-Calibration Method of Gamma Factor Based on Fourier Transform[J]. Acta Optica Sinica, 2021, 41(24): 2412002
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