[1] L. Li, Z. Pan, H. Cui, J. Liu, S. Yang, L. Liu, Y. Tian, W. Wang. Adaptive window iteration algorithm for enhancing 3D shape recovery from image focus. Chin. Opt. Lett., 17, 061001(2019).
[2] H. Tu, S. He. Fringe shaping for high-/low-reflectance surface in single-trial phase-shifting profilometry. Chin. Opt. Lett., 16, 101202(2018).
[3] W. Fang, K. Yang, H. Li. Propagation-based incremental triangulation for multiple views 3D reconstruction. Chin. Opt. Lett., 19, 021101(2021).
[4] L. Chen, C. Huang. Miniaturized 3D surface profilometer using digital fringe projection. Meas. Sci. Technol., 16, 1061(2005).
[5] S. Ma, C. Quan, R. Zhu, L. Chen, B. Li, C. J. Tay. A fast and accurate gamma correction based on Fourier spectrum analysis for digital fringe projection profilometry. Opt. Commun., 285, 533(2012).
[6] T. R. Judge, P. J. Bryanston-Cross. A review of phase unwrapping techniques in fringe analysis. Opt. Lasers Eng., 21, 199(1994).
[7] E. Zappa, G. Busca. Comparison of eight unwrapping algorithms applied to Fourier-transform profilometry. Opt. Lasers Eng., 46, 106(2008).
[8] X. Yu, Y. Liu, N. Liu, M. Fan, X. Su. Flexible gamma calculation algorithm based on probability distribution function in digital fringe projection system. Opt Express, 27, 32047(2019).
[9] S. Zhang. Comparative study on passive and active projector nonlinear gamma calibration. Appl. Opt., 54, 3834(2015).
[10] H. Guo, H. He, M. Chen. Gamma correction for digital fringe projection profilometry. Appl. Opt., 43, 2906(2004).
[11] Z. Li, Y. Li. Gamma-distorted fringe image modeling and accurate gamma correction for fast phase measuring profilometry. Opt. Lett., 36, 154(2011).
[12] T. Hoang, B. Pan, D. Nguyen, Z. Wang. Generic gamma correction for accuracy enhancement in fringe-projection profilometry. Opt. Lett., 35, 1992(2010).
[13] K. Liu, Y. Wang, D. Lau, Q. Hao, L. Hassebrook. Gamma model and its analysis for phase measuring profilometry. J. Opt. Soc. Am. A, 27, 553(2010).
[14] D. Zheng, F. Da, Q. Kemao, S. Seah. Phase error analysis and compensation for phase shifting profilometry with projector defocusing. Appl. Opt., 55, 5721(2016).
[15] J. Zhang, Y. Zhang, B. Chen, B. Dai. Full-field phase error analysis and compensation for nonsinusoidal waveforms in phase shifting profilometry with projector defocusing. Opt. Commun., 430, 467(2019).
[16] S. Lei, S. Zhang. Digital sinusoidal fringe pattern generation: defocusing binary patterns VS focusing sinusoidal patterns. Opt. Lasers Eng., 48, 561(2010).
[17] Y. Wang, S. Zhang. Optimal pulse width modulation for sinusoidal fringe generation with projector defocusing. Opt. Lett., 35, 4121(2010).
[18] K. Yatabe, K. Ishikawa, Y. Oikawa. Compensation of fringe distortion for phase-shifting three-dimensional shape measurement by inverse map estimation. Appl. Opt., 55, 6017(2016).
[19] S. Zhang, S. T. Yau. Generic nonsinusoidal phase error correction for three-dimensional shape measurement using a digital video projector. Appl. Opt., 46, 36(2007).
[20] B. Pan, K. Qian, L. Huang, A. Asundi. Phase error analysis and compensation for non-sinusoidal waveforms in phase-shifting digital fringe projection profilometry. Opt. Lett., 34, 416(2009).
[21] Z. Cai, X. Liu, H. Jiang, D. He, X. Peng, S. Huang, Z. Zhang. Flexible phase error compensation based on Hilbert transform in phase shifting profilometry. Opt. Express, 23, 25171(2015).
[22] Y. Liu, X. Yu, J. Xue, Q. Zhang, X. Su. A flexible phase error compensation method based on probability distribution functions in phase measuring profilometry. Opt. Laser Technol., 129, 106267(2020).