Xiaokai Song, Yating Ding, Zipeng Ran, Bolin Cai, and Xiangcheng Chen


  1. [1] N. Shao, Binocular visual coordinated tracking control fora multi-robot system based on terminal sliding mode,Mechatronic Systems and Control, 44(4), 2016, 161–169.
  2. [2] W. Yu, M. Li, and X. Li, Optimizing pyramid visibility coveragefor autonomous robots in 3D environment, MechatronicSystems and Control, 42(1), 2014, 9–16.
  3. [3] Budianto and D.P.K. Lun, Inpainting for fringe projectionprofilometry based on geometrically guided iterative regular-ization, IEEE Transactions on Image Processing, 24(12), 2015,5531–5542.
  4. [4] X. Chen, J. Wu, R. Fan, Q. Liu, Y. Xiao, Y. Wang, and Y.Wang, Two-digit phase-coding strategy for fringe projectionprofilometry, IEEE Transactions on Instrumentation andMeasurement, 70, 2021, 1–9.
  5. [5] J. Deng, J. Li, H. Feng, S. Ding, Y. Xiao, W. Han, and Z. Zeng,Efficient intensity-based fringe projection profilometry methodresistant to global illumination, Optics Express, 28(24), 2020,36346–36360.
  6. [6] J. Deng, J. Li, H. Feng, S. Ding, Y. Xiao, W. Han, and Z. Zeng,Edge-preserved fringe-order correction strategy for code-basedfringe projection profilometry, Signal Processing, 182, 2021,107959.
  7. [7] Z. Ran, B. Tao, L. Zeng, and X. Chen, Half-period gray-levelcoding strategy for absolute phase retrieval, Photonics, 9(7),2022, 492.
  8. [8] S. Zhang, Absolute phase retrieval methods for digital fringeprojection profilometry: A review, Optics and Lasers inEngineering, 107, 2018, 28–37.
  9. [9] D. Zhou, J. Wu, X. Chen, Z. Zuo, and D. Kong,Comparison of phase-coding methods for absolute phaseretrieval, Mechatronic Systems and Control, 50(1), 2022,37–48.
  10. [10] Y. Hu, J. Xi, J.F. Chicharo, W. Cheng, and Z. Yang, Inversefunction analysis method for fringe pattern profilometry, IEEETransactions on Instrumentation and Measurement, 58(9),2009, 3305–3314.
  11. [11] Z. Ran, B. Tao, L. Zeng, and X. Chen, Half-period gray-levelcoding strategy for absolute phase retrieval, Photonics, 9(7),2022, 492.
  12. [12] J. Wu, Z. Zhou, Q. Liu, Y. Wang, Y. Wang, Y. Gu, and X. Chen,Two-wavelength phase-shifting method with four patterns forthree-dimensional shape measurement, Optical Engineering,59(2), 2020, 024107.
  13. [13] B. Cai, Y. Yang, J. Wu, Y. Wang, M. Wang, X. Chen,W. Keyi, and Z. Lei, An improved gray-level codingmethod for absolute phase measurement based on half-periodcorrection, Optics and Lasers in Engineering, 128, 2020,106012.
  14. [14] Y. Wang, L. Liu, J. Wu, X. Song, X. Chen, andY. Wang, Dynamic three-dimensional shape measurement witha complementary phase-coding method, Optics and Lasers inEngineering, 127, 2020, 105982.
  15. [15] H. Ren, Y.K. Liu, Y.J. Wang, N.Y. Liu, X. Yu, andX.Y. Su, Uniaxial 3D measurement with auto-synchronousphase-shifting and defocusing based on a tilted grating, Sensors,21(11), 2021, 3730.
  16. [16] H. Jing, X. Su, Z. You, and M. Lu, Uniaxial 3D shapemeasurement using DMD grating and EF lens, Optik, 138,2017, 487–493.
  17. [17] H.L. Jing, X.Y. Su, and Z.S. You, Uniaxial three-dimensionalshape measurement with multioperation modes for differentmodulation algorithms, Optical Engineering, 56(3), 2017,034115.
  18. [18] M. Ma, Y. Wang, X. Ling, H. Deng, P. Yao, J. Zhang,and Z. Xiang, A multidistance constraint method for three-dimensional reconstruction with coaxial fringe projectionmeasurement system, Optics and Lasers in Engineering, 132,2020, 106103.
  19. [19] C. Liu, L. Chen, X. He, V.D. Thang, and T. Kofidis, Coaxialprojection profilometry based on speckle and fringe projection,Optics Communications, 341, 2015, 228–236.
  20. [20] H. Zhao, C. Zhang, C. Zhou, K. Jiang, and M. Fang, Circularfringe projection profilometry, Optics Letters, 41(21), 2016,4951–4954.
  21. [21] C. Zhang, H. Zhao, J. Qiao, C. Zhou, L. Zhang, G. Hu, andH. Geng, Three-dimensional measurement based on optimizedcircular fringe projection technique, Optics Express, 27(3),2019, 2465–2477.
  22. [22] J. Li, S. Ding, Z. Zeng, and J. Deng, Dual-biprism-basedcoaxial fringe projection system, (in English), Applied Optics,61(14), 2022, 3957–3964.
  23. [23] L. Su, X. Su, W. Li, and L. Xiang, Application of modulationmeasurement profilometry to objects with surface holes, AppliedOptics, 38(7), 1999, 1153–1158.
  24. [24] X. Su, Y. Dou, Q. Zhang, and L. Xiang, A fast 3D shapemeasurement based on two orthogonal grating projection, Proc.Interferometry Xv: Techniques and Analysis, San Diego, CA,2010, 7790.
  25. [25] M. Lu, X. Su, Y. Cao, Z. You, and M. Zhong, Modulationmeasuring profilometry with cross grating projection and singleshot for dynamic 3D shape measurement, Optics and Lasersin Engineering, 87, 2016, 103–110.
  26. [26] H. Jing, X. Su, and Z. You, Uniaxial three-dimensionalshape measurement with multioperation modes for differentmodulation algorithms, Optical Engineering, 56(3), 2017,034115.
  27. [27] Y. Xu, and S. Zhang, Uniaxial three-dimensional shapemeasurement with projector defocusing, Optical Engineering,51(2), 2012.
  28. [28] M. Takeda, T. Aokl, Y. Miyamoto, H. Tanaka, R. Gu, andZ. Zhang, Absolute 3-D shape measurements using coaxial andcoimage plane optical systems and Fourier fringe analysis forfocus detection, Optical Engineering, 39(1), 2000, 61–68.
  29. [29] Y. Zheng, Y. Wang, and B. Li, Active shape from projectiondefocus profilometry, Optics and Lasers in Engineering, 134,2020, 106277.
  30. [30] M. Subbarao and M.C. Lu, Computer modeling and simulationof camera defocus, Proc. Optics, Illumination, and ImageSensing for Machine Vision VII, Boston, MA, 1999.
  31. [31] T. Xian and M. Subbarao, Depth-from-defocus: Blur equaliza-tion technique, Proc. Conf. on Two- and Three-DimensionalMethods for Inspection and Metrology IV, Boston, MA, 2006,6382.
  32. [32] D. Administrator, A bin picking system based on depthfrom defocus, Machine Vision and Applications, 13, 2003,234–244.40
  33. [33] H. Lin and C. Chang, Depth from motion and defocus blur,Optical Engineering, 45(12), 2006, 127201.
  34. [34] M. Subbarao and T. Choi, Accurate recovery of three-dimensional shape from image focus, IEEE Transactionson Pattern Analysis and Machine Intelligence, 17(3), 1995,266–274.
  35. [35] W. Zhou, C. Tropea, B. Chen, Y. Zhang, X. Luo,and X. Cai, Spray drop measurements using depth fromdefocus, Measurement Science and Technology, 31(7), 2020,075901.
  36. [36] Y. Wang, H. Zhao, H. Jiang, and X. Li, Defocusingparameter selection strategies based on PSF measurement forsquare-binary defocusing fringe projection profilometry, OpticsExpress, 26(16), 2018, 20351–20367.
  37. [37] A.N. Rajagopalan and S. Chaudhuri, Optimal selection ofcamera parameters for recovery of depth from defocused images,Proc. IEEE Computer Society Conf. on Computer Vision andPattern Recognition, San Juan, PR, USA, 1997, 219–224, doi:10.1109/CVPR.1997.609323.
  38. [38] M. Watanabe and S. K. Nayar, Rational filters for passivedepth from defocus, International Journal of Computer Vision,27(3), 1998, 203–225.
  39. [39] L. Ekstrand and S. Zhang, Three-dimensional profilometrywith nearly focused binary phase-shifting algorithms, Opticsletters, 36(23), 2011, 4518–4520.

Important Links:

Go Back