On Bit-depth of Pattern in Three-dimensional Measurement System Based on Digital Fringe Projection

被引:0
|
作者
Li Yong [1 ,2 ]
Chen Jinbiao [3 ]
Tu Yanshuai [1 ,2 ]
Wang Hui [1 ,2 ]
机构
[1] Zhejiang Prov Key Lab Opt Informat Detecting & Di, Jinhua 321004, Peoples R China
[2] Zhejiang Normal Univ, Inst Informat Opt, Jinhua 321004, Peoples R China
[3] Taizhou Univ, Coll Math & Informat Engn, Linhai 317000, Peoples R China
基金
中国国家自然科学基金;
关键词
Structured light illumination; high-speed optical three-dimensional imaging; uniform quantization algorithm; error diffusion; phase error;
D O I
10.1117/12.2266740
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
Fringe pattern can be projected fast by digital projector using DLP technology. The projection speed is higher when patterns with lower bit-depth are adopted. The phase error of sinusoidal fringe pattern with different bit-depth is studied with three-step phase-shifting algorithm. The uniform quantization algorithm (UQA) and quantization algorithm with error diffusion (EDA) are used for pattern quantization. The conclusions are as following. 1) With UQA, the maximum of phase error will less than 1% of 2 Pi when bit-depth is higher than 4 bits. If the projector is defocused, the error will be decreased. 2) With EDA, the maximum of phase error is larger than that with UQA. But the error will be decreased significantly when the projector is defocused. The phase error of pattern with EDA is smaller than that of pattern with UQA when the projector is nearly focused and the period of pattern is long (for example longer than 20 pixels). If the period of pattern is short, the performance of UQA is always better. 3) The error difference of UQA and EDA will be very small when the bit-depth is higher than 4 bits.
引用
收藏
页数:5
相关论文
共 50 条
  • [21] Adaptive digital fringe projection technique for high dynamic range three-dimensional shape measurement
    Lin, Hui
    Gao, Jian
    Mei, Qing
    He, Yunbo
    Liu, Junxiu
    Wang, Xingjin
    OPTICS EXPRESS, 2016, 24 (07): : 7703 - 7718
  • [22] A multidistance constraint method for three-dimensional reconstruction with coaxial fringe projection measurement system
    Ma, Mengchao
    Wang, Yuyu
    Ling, Xing
    Deng, Huaxia
    Yao, Pengcheng
    Zhang, Jin
    Zhong, Xiang
    OPTICS AND LASERS IN ENGINEERING, 2020, 132
  • [23] A new reconstruction method based on fringe projection of three-dimensional measuring system
    Huang, Jinhui
    Wu, Qingyang
    OPTICS AND LASERS IN ENGINEERING, 2014, 52 : 115 - 122
  • [24] Three dimensional surface topography based on digital fringe projection
    Mohammadi, Fatemeh
    Madanipour, Khosro
    Rezaie, Amir Hossein
    VIDEOMETRICS, RANGE IMAGING, AND APPLICATIONS XI, 2011, 8085
  • [25] Three-Dimensional Shape Measurement Based on Parallel Four Color Channels Fringe Projection
    Wang Zhangying
    Gao Nan
    Zhang Zonghua
    ACTA OPTICA SINICA, 2018, 38 (08)
  • [26] Three-Dimensional Shape Measurement Based on Hybrid Dual-Frequency Fringe Projection
    Liu Lu
    Xi Dongdong
    Chen Zhijian
    Cheng Lei
    Wang Yuwei
    LASER & OPTOELECTRONICS PROGRESS, 2021, 58 (12)
  • [27] Three-Dimensional Measurement for Rigid Moving Objects Based on Multi-Fringe Projection
    Wang, Jianhua
    Yang, Yanxi
    Shao, Mingwei
    Zhou, Yuguo
    IEEE PHOTONICS JOURNAL, 2020, 12 (04):
  • [28] Three-dimensional displacement measurement based on DIC-assisted polarization fringe projection
    Zhu, Zhenmin
    Zhu, Taowei
    Long, Wenqing
    He, Lifa
    Qiu, Hongwei
    Zhou, Lisheng
    OPTICS COMMUNICATIONS, 2025, 576
  • [29] Color pattern projection method for three-dimensional measurement
    Wakayama, Toshitaka
    Yoshizawa, Toru
    DIMENSIONAL OPTICAL METROLOGY AND INSPECTION FOR PRACTICAL APPLICATIONS, 2011, 8133
  • [30] Coaxial Three-Dimensional Measurement Method of Divergent Circular Fringe Projection
    Chen Qili
    Chen Wenjing
    ACTA OPTICA SINICA, 2022, 42 (19)