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Three-dimensional shape measurement method based on composite cyclic phase coding.

Zicong Zou, Yongjian Zhu, Guofeng Qin

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    Summary
    This summary is machine-generated.

    This study introduces composite cyclic phase coding for 3D shape measurement, enhancing accuracy by expanding codewords. The method offers robust, high-precision 3D reconstruction, overcoming limitations of traditional phase coding techniques.

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    Area of Science:

    • Optics and Photonics
    • Computer Vision
    • Metrology

    Background:

    • Phase coding is a robust technique for 3D measurement but faces accuracy limitations due to restricted codeword numbers.
    • Traditional methods struggle with high-frequency fringes, system nonlinearity, and noise, leading to misjudgments.

    Purpose of the Study:

    • To propose a novel 3D shape measurement method using composite cyclic phase coding.
    • To overcome the codeword limitation in traditional phase coding for improved measurement accuracy.
    • To enhance robustness and reduce algorithm complexity in 3D shape reconstruction.

    Main Methods:

    • Developed a composite cyclic phase coding strategy by quantizing cyclic patterns and using grayscale values to differentiate codewords.
    • Integrated composite cyclic phase coding into a sequential fringe order for phase unwrapping.
    • Expanded the number of available codewords without adding extra patterns.

    Main Results:

    • Achieved stable and high-accuracy 3D reconstruction, surpassing traditional phase coding limitations.
    • Successfully overcame codeword misjudgments caused by system nonlinearity and noise under high-frequency fringes.
    • Demonstrated superior performance compared to methods combining temporal and spatial domain information, such as quantized phase coding and connected region labeling.

    Conclusions:

    • Composite cyclic phase coding effectively expands codewords, enabling high-accuracy 3D shape measurement.
    • The proposed method exhibits high robustness and low algorithm complexity, avoiding error propagation issues.
    • This technique provides a reliable solution for challenging 3D measurement scenarios involving nonlinearity and noise.