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Chinese Optics Letters, Volume. 22, Issue 6, 061201(2024)

Generic and flexible self-correction method for nonlinearity-induced phase error in three-dimensional imaging

Jianhua Wang1、*, Peng Xu1, and Yanxi Yang2
Author Affiliations
  • 1School of Information and Control Engineering, Qingdao University of Technology, Qingdao 266520, China
  • 2School of Automation and Information Engineering, Xi’an University of Technology, Xi’an 710048, China
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    [1] C. Zuo, J. M. Qian, S. J. Feng et al. Deep learning in optical metrology: a review. Light Sci. Appl., 11, 39(2022).

    [2] S. J. Feng, C. Zuo, Y. Hu et al. Deep-learning-based fringe-pattern analysis with uncertainty estimation. Optica, 8, 1507(2021).

    [3] Y. Yu, F. P. Da, Y. F. Guo et al. High-speed phase-shifting 3D profilometry on human face assisted by statistical model. IEEE Trans. Comput. Imaging, 6, 1007(2020).

    [4] Y. Ji, X. Wen, X. Y. Zhou et al. 3D-motion phase modulation for protecting image information. Appl. Phys. Lett., 123, 021109(2023).

    [5] H. W. Guo, C. Jiang, S. Xing. Fringe harmonics elimination in multi-frequency phase-shifting fringe projection profilometry. Opt. Express, 28, 2838(2020).

    [6] D. L. Zheng, F. P. Da, K. M. Qian et al. Phase error analysis and compensation for phase shifting profilometry with projector defocusing. Appl. Opt., 55, 5721(2016).

    [7] M. Dai, F. Yang, X. He. Single-shot color fringe projection for three-dimensional shape measurement of objects with discontinuities. Appl. Opt., 51, 2062(2012).

    [8] X. Zhang, L. Zhu, Y. Li et al. Generic nonsinusoidal fringe model and gamma calibration in phase measuring profilometry. J. Opt. Soc. Am. A, 29, 1047(2012).

    [9] A. Babaei, M. Saadatseresht, J. Kofman. Exponential fringe pattern projection approach to gamma-independent phase computation without calibration for gamma nonlinearity in 3D optical metrology. Opt. Express, 25, 24927(2017).

    [10] S. Zhang, S. T. Tau. Generic nonsinusoidal phase error correction for three-dimensional shape measurement using a digital video projector. Appl. Opt., 46, 36(2007).

    [11] Z. Li, Y. Shi, C. Wang et al. Complex object 3D measurement based on phase-shifting and a neural network. Opt. Commun., 282, 2699(2009).

    [12] Z. Cai, X. Liu, H. Jiang et al. Flexible phase error compensation based on Hilbert transform in phase shifting profilometry. Opt. Express, 23, 25171(2015).

    [13] B. Pan, K. Qian, L. Huang et al. Phase error analysis and compensation for nonsinusoidal waveforms in phase-shifting digital fringe projection profilometry. Opt. Lett., 34, 416(2009).

    [14] F. X. Lu, S. Xing, H. W. Guo. Self-correction of projector nonlinearity in phase-shifting fringe projection profilometry. Appl. Opt., 56, 7204(2017).

    [15] J. H. Wang, Y. X. Yang. Triple N-step phase shift algorithm for phase error compensation in fringe projection profilometry. IEEE Trans. Instrum. Meas., 70, 7006509(2021).

    [16] D. Zheng, F. Da. Gamma correction for two step phase shifting fringe projection profilometry. Optik, 124, 1392(2013).

    [17] P. S. Huang, Q. J. Hu, F P. Chiang. Double three-step phase-shifting algorithm. Appl. Opt., 41, 4503(2002).

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    Jianhua Wang, Peng Xu, Yanxi Yang, "Generic and flexible self-correction method for nonlinearity-induced phase error in three-dimensional imaging," Chin. Opt. Lett. 22, 061201 (2024)

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    Paper Information

    Category: Instrumentation, Measurement, and Optical Sensing

    Received: Dec. 19, 2023

    Accepted: Feb. 19, 2024

    Posted: Feb. 19, 2024

    Published Online: Jun. 20, 2024

    The Author Email: Jianhua Wang (wangjianhua@qut.edu.cn)

    DOI:10.3788/COL202422.061201

    CSTR:32184.14.COL202422.061201

    Topics

    laser devices and laser physics
    Lasers and Laser Optics
    Laser physics
    laser manufacturing
    Instrumentation, Measurement and Metrology