Generalized Technique for Separating Nonsinusoidal Errors in Fringe Projection Profilometry With Arbitrary Phase Shifts

被引:3
|
作者
Zhu, Jianli [1 ]
Zhu, Huijie [1 ]
Guo, Hongwei [1 ]
机构
[1] Shanghai Univ, Dept Precis Mech Engn, Lab Appl Opt & Metrol, Shanghai 200444, Peoples R China
基金
中国国家自然科学基金;
关键词
Harmonic analysis; Power harmonic filters; Phase measurement; Measurement uncertainty; Light sources; Calibration; Cameras; Fringe projection technique; nonsinusoidal error; phase error correction; phase-shifting algorithm; 3-DIMENSIONAL SHAPE MEASUREMENT; ACCURATE GAMMA CORRECTION; PULSE-WIDTH MODULATION; 3D SURFACE MEASUREMENT; HIGH-SPEED; HARMONICS ELIMINATION; WAVE-FORMS; COMPENSATION; NONLINEARITY; ALGORITHM;
D O I
10.1109/TIM.2024.3427804
中图分类号
TM [电工技术]; TN [电子技术、通信技术];
学科分类号
0808 ; 0809 ;
摘要
In phase-shifting fringe projection profilometry, the nonsinusoidal profile of fringes is one of the most crucial error-inducing factors. Especially, when using nonuniform phase shifts, the complex response of the phase-shifting algorithm to fringe harmonics makes the nonsinusoidal errors difficult to eliminate. To overcome this problem, this article analytically deduced a general phase error function related to the fringe harmonics when using arbitrary phase shifts and then exploited this function to derive a blind method for separating the nonsinusoidal errors from the measured phase maps. In implementation, this method calculates a coarse phase map first by using the least-squares algorithm from captured fringe patterns and then filters this calculated phase map to isolate its artifacts caused by the nonsinusoidal errors. By fitting these isolated artifacts to the phase error function with the outliers excluded using the three-sigma criterion, the coefficients related to the fringe harmonics are estimated. Using these coefficients allows one to compensate for the nonsinusoidal errors at each pixel through fixed-point iterations or, more efficiently, by using a postestablished look-up table. This proposed method offers several merits over others. First, by taking advantage of the model with arbitrary phase shifts, this method is flexible in practical measurements that may use various types of light sources and phase-shifters. Meanwhile, it has generality in principle, making it easy to derive a simplified error-suppressing algorithm adaptive to a special case of using uniform or selected nonuniform phase shifts. Second, it is a purely blind method that allows users to eliminate the effects of fringe harmonics depending on very few (e.g., 3 or 4) fringe patterns without a calibration or a priori knowledge of the light source. Third, it effectively preserves edges and detailed features of the measured surface from being blurred. The effectiveness and feasibility of this suggested method have been demonstrated through simulation and experimental results.
引用
收藏
页码:1 / 1
页数:17
相关论文
共 50 条
  • [1] Harmonics suppression in frequency domain for fringe projection profilometry with arbitrary phase shifts
    Lin, Shuai
    Zhu, Jianli
    Guo, Hongwei
    OPTICS COMMUNICATIONS, 2025, 576
  • [2] Generalized phase unwrapping method that avoids jump errors for fringe projection profilometry
    Wu, Zhoujie
    Guo, Wenbo
    Lu, Lilian
    Zhang, Qican
    OPTICS EXPRESS, 2021, 29 (17) : 27181 - 27192
  • [3] Phase error analysis and compensation for nonsinusoidal waveforms in phase-shifting digital fringe projection profilometry
    Pan, Bing
    Kemao, Qian
    Huang, Lei
    Asundil, Anand
    OPTICS LETTERS, 2009, 34 (04) : 416 - 418
  • [4] Tricolor fringe phase-shifting technique in projection grating profilometry
    Department of Information Physics and Engineering, Nanjing University of Science and Technology, Nanjing 210094, China
    Guangzi Xuebao, 2007, 2 (312-315):
  • [5] A novel calibration method for arbitrary fringe projection profilometry system
    Kang, Xin
    Li, Tongbin
    Sia, Bernard
    Li, Junrui
    Yang, Lianxiang
    OPTIK, 2017, 148 : 227 - 237
  • [6] Phase Unwrapping in Fast Fringe Projection Profilometry
    Wang, Haixia
    Peng, Rou
    Yang, Xicheng
    DIGITAL OPTICAL TECHNOLOGIES 2017, 2017, 10335
  • [7] Rapid phase demodulation for projection fringe profilometry
    Zhang, Zhun
    Chen, Jian Pei
    Liu, Shengde
    Li, Jin Qian
    Chen, Qi Jie
    Zhong, Li Yun
    OPTIK, 2013, 124 (21): : 5240 - 5244
  • [8] Phase-error analysis and elimination for nonsinusoidal waveforms in Hilbert transform digital-fringe projection profilometry
    Xiong, Liudong
    Jia, Shuhai
    OPTICS LETTERS, 2009, 34 (15) : 2363 - 2365
  • [9] Decomposition and compensation of fringe harmonic errors by use of their partial orthogonality in phase-shifting fringe projection profilometry
    Zhu, Jianli
    Lin, Shuai
    Guo, Hongwei
    APPLIED OPTICS, 2024, 63 (30) : 7996 - 8006
  • [10] A calibration method immune to the projector errors in fringe projection profilometry
    Zhang, Ruihua
    Guo, Hongwei
    APPLIED OPTICAL METROLOGY II, 2017, 10373