• Acta Optica Sinica
  • Vol. 39, Issue 11, 1112004 (2019)
Qing Dai, Ping Sun*, Zhifang Lei, and Yuxin Tang
Author Affiliations
  • School of Physics and Electronics, Shandong Normal University, Jinan, Shandong 250014, China
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    DOI: 10.3788/AOS201939.1112004 Cite this Article Set citation alerts
    Qing Dai, Ping Sun, Zhifang Lei, Yuxin Tang. Surface Shape Measurement Technique Using Fringe-Based Optical Flow[J]. Acta Optica Sinica, 2019, 39(11): 1112004 Copy Citation Text show less
    Typical light path for three-dimensional surface shape measurement using fringe-projection method
    Fig. 1. Typical light path for three-dimensional surface shape measurement using fringe-projection method
    Spherical crown to be measured
    Fig. 2. Spherical crown to be measured
    Simulated fringe patterns. (a) Original fringes; (b) modulated fringes
    Fig. 3. Simulated fringe patterns. (a) Original fringes; (b) modulated fringes
    Results of surface simulation. (a) Calculated value; (b) comparison between theoretical and calculated values on cross section at y=256 pixel; (c) relative error between theoretical and calculated values on cross section at y=256 pixel
    Fig. 4. Results of surface simulation. (a) Calculated value; (b) comparison between theoretical and calculated values on cross section at y=256 pixel; (c) relative error between theoretical and calculated values on cross section at y=256 pixel
    Simulated irregular fringe patterns. (a) Fringes before deformation; (b) fringes after deformation
    Fig. 5. Simulated irregular fringe patterns. (a) Fringes before deformation; (b) fringes after deformation
    Results of optical flow method using irregular fringe patterns. (a) Calculated surface shape distribution; (b) comparison between theoretical and calculated values on the cross section at y=256 pixel; (c) relative error between theoretical and calculated values on cross section at y=256 pixel
    Fig. 6. Results of optical flow method using irregular fringe patterns. (a) Calculated surface shape distribution; (b) comparison between theoretical and calculated values on the cross section at y=256 pixel; (c) relative error between theoretical and calculated values on cross section at y=256 pixel
    Fringes in experiment. (a) Fringes before modulation; (b) fringes after modulation
    Fig. 7. Fringes in experiment. (a) Fringes before modulation; (b) fringes after modulation
    Phase distributions of mask. (a) Phase shift method; (b) optical flow method
    Fig. 8. Phase distributions of mask. (a) Phase shift method; (b) optical flow method
    Three-dimensional phase distributions of surface shape of mask. (a) Phase shift method; (b) optical flow method; (c) comparison of results calculated by phase shift method and optical flow method on cross-section at y=290 pixel
    Fig. 9. Three-dimensional phase distributions of surface shape of mask. (a) Phase shift method; (b) optical flow method; (c) comparison of results calculated by phase shift method and optical flow method on cross-section at y=290 pixel
    Qing Dai, Ping Sun, Zhifang Lei, Yuxin Tang. Surface Shape Measurement Technique Using Fringe-Based Optical Flow[J]. Acta Optica Sinica, 2019, 39(11): 1112004
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