• Acta Optica Sinica
  • Vol. 41, Issue 23, 2312005 (2021)
Haihua Zhang1、2, Yong Li2, and Qican Zhang1、*
Author Affiliations
  • 1College of Electronics and Information Engineering, Sichuan University, Chengdu, Sichuan 610064, China
  • 2Institute of Information Optics, Zhejiang Normal University, Jinhua, Zhejiang 321004, China
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    DOI: 10.3788/AOS202141.2312005 Cite this Article Set citation alerts
    Haihua Zhang, Yong Li, Qican Zhang. Dynamic 3D Shape Measurement Based on Rotating Grating Projection[J]. Acta Optica Sinica, 2021, 41(23): 2312005 Copy Citation Text show less
    Principle of TFTP. (a) Optical geometry; (b) intensity distribution along temporal axis at the same point
    Fig. 1. Principle of TFTP. (a) Optical geometry; (b) intensity distribution along temporal axis at the same point
    Intensity (a) and Fourier spectrum (b) distribution of point P(x,y) along temporal axis of single frequency fringe
    Fig. 2. Intensity (a) and Fourier spectrum (b) distribution of point P(x,y) along temporal axis of single frequency fringe
    Intensity (a) and Fourier spectrum (b) distribution of point P(x,y) along temporal axis of three-frequency phase-shifting composite fringe
    Fig. 3. Intensity (a) and Fourier spectrum (b) distribution of point P(x,y) along temporal axis of three-frequency phase-shifting composite fringe
    Simulated composite grating. (a) f1= 5; (b) f2= 12; (c) f3= 20; (d) composite fringes
    Fig. 4. Simulated composite grating. (a) f1= 5; (b) f2= 12; (c) f3= 20; (d) composite fringes
    Measured object at t=200
    Fig. 5. Measured object at t=200
    Deformed fringe at t=200
    Fig. 6. Deformed fringe at t=200
    Measurement result at t=200. (a) 3D reconstructed result; (b) absolute error distribution; (c) height distribution and absolute error on row 450
    Fig. 7. Measurement result at t=200. (a) 3D reconstructed result; (b) absolute error distribution; (c) height distribution and absolute error on row 450
    Schematic diagram of a TFTP setup
    Fig. 8. Schematic diagram of a TFTP setup
    Rotating projector
    Fig. 9. Rotating projector
    Radial grating
    Fig. 10. Radial grating
    System calibration process. (a) Standard block; (b) deformed fringes; (c) unwrapped phase distribution
    Fig. 11. System calibration process. (a) Standard block; (b) deformed fringes; (c) unwrapped phase distribution
    Motion reconstruction of the mini cylinders at different moments. (a) Deformed fringes; (b) 3D reconstructed shape of (a)
    Fig. 12. Motion reconstruction of the mini cylinders at different moments. (a) Deformed fringes; (b) 3D reconstructed shape of (a)
    Measurement of adult gestures. (a) Deformed fringes; (b) 3D reconstructed results of (a)
    Fig. 13. Measurement of adult gestures. (a) Deformed fringes; (b) 3D reconstructed results of (a)
    Difference between of reconstructed phase of a standard plane by three methods. (a) Proposed method; (b) TFTP with single-frequency grating; (c) traditional FTP with single-frequency
    Fig. 14. Difference between of reconstructed phase of a standard plane by three methods. (a) Proposed method; (b) TFTP with single-frequency grating; (c) traditional FTP with single-frequency
    Haihua Zhang, Yong Li, Qican Zhang. Dynamic 3D Shape Measurement Based on Rotating Grating Projection[J]. Acta Optica Sinica, 2021, 41(23): 2312005
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