Chinese Journal of Lasers, Volume. 40, Issue 11, 1108003(2013)
Application of Standard Intensity Insensitive Five-Step Phase-Shifting Algorithm in Projected Fringe Deflectometry
[1] [1] Markus C Knauer, Jurgen Kaminski, Gerd Hausler. Phase measuring deflectometry: a new approach to measure specular free-form surfaces[C]. SPIE, 2004, 5457: 366-376.
[2] [2] Wu Yingchun, Cao Yiping, Xiao Yanshan. A new method of actively modifying the grating to improve the accuracy of on-line three-dimensional inspection[J]. Chinese J Lasers, 2011, 38(9): 0908009.
[4] [4] Carsten Reich, Reinhold Ritter, Jan Thesing. 3-D shape measurement of complex objects by combining photogrammetry and fringe projection[J]. Opt Eng, 2000, 39(1): 224-231.
[5] [5] Thorsten Bothe, Wansong Li, Christoph von Kopylow, et al.. High-resolution 3D shape measurement on specular surfaces by fringe reflection[C]. SPIE, 2004, 5457: 411-422.
[6] [6] D Malacara, M Servin, Z Malacara. Interferogram Analysis for Optical Testing[M]. 2nd edition. New York: Marcel Dekker, 2003. 78-264.
[7] [7] G Lai, T Yatagai. Generalized phase-shifting interferometry[J]. J Opt Soc Am A, 1991, 8(5): 822-827.
[8] [8] L Z Cai, Q Liu, X L Yang. Generalized phase-shifting interferometry with arbitrary unknown phase steps for diffraction objects[J]. Opt Lett, 2004, 29(2): 183-185.
[9] [9] N Ohyama, S Kinoshita, A Cornejo-Rodriguez, et al.. Accuracy of phase determination with unequal reference shift[J]. J Opt Soc Am A, 1988, 5(12): 2019-2025.
[10] [10] K Hibino, B F Oreb, D I Farrant, et al.. Phase-shifting algorithms for nonlinear and spatially nonuniform phase shifts[J]. J Opt Soc Am A, 1997, 14(4): 918-930.
[11] [11] Y Surrel. Phase-shifting algorithms for nonlinear and spatially nonuniform phase shifts: comment[J]. J Opt Soc Am A, 1998, 15(5): 1227-1233.
[12] [12] J Xu, Q Xu, L Chai. Iterative algorithm for phase extraction from interferograms with random and spatially nonuniform phase shifts[J]. Appl Opt, 2008, 47(3): 480-485.
[13] [13] A Téllez Quiones, D Malacara-Doblado. Inhomogeneous phase shifting: an algorithm for non-constant phase displacements[J]. Appl Opt, 2010, 49(32): 6224-6231.
[14] [14] Su Zhide, Shi Zhenguang, Su Dongqi, et al.. Iterative phase shifting algorithm with normalized intensity in the presence of random and tilt phase shifts[J]. Acta Optica Sinica, 2013, 33(1):0112001.
[15] [15] Peng Su, Yuhao Wang, James H Burge, et al.. Non-null full field X-ray mirror metrology using SCOTS: a reflection deflectometry approach[J]. Opt Express, 2012, 20(11): 12393-12406.
[16] [16] K Freischlad, C L Koliopoulos. Fourier description of digital phase-measuring interferometry[J]. J Opt Soc Am A, 1990, 7(4): 542-551.
[17] [17] M Servin, J C Estrada, J A Quiroga. Spectral analysis of phase shifting algorithms[J]. Opt Express, 2009, 17(19): 16423-16428.
[18] [18] M Servin, J C Estrada1, J A Quiroga. The general theory of phase shifting algorithms[J]. Opt Express, 2009, 17(24): 21867-21881.
Get Citation
Copy Citation Text
Liu Jiang, Wang Fei, Wang Gaowen, Gao Songtao, Yang Huaijiang. Application of Standard Intensity Insensitive Five-Step Phase-Shifting Algorithm in Projected Fringe Deflectometry[J]. Chinese Journal of Lasers, 2013, 40(11): 1108003
Category: measurement and metrology
Received: May. 30, 2013
Accepted: --
Published Online: Sep. 30, 2013
The Author Email: Jiang Liu (liujiang0521@gmail.com)