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Items: 1 to 20 of 108

1.

Phase shift extraction algorithm based on Euclidean matrix norm.

Deng J, Wang H, Zhang D, Zhong L, Fan J, Lu X.

Opt Lett. 2013 May 1;38(9):1506-8. doi: 10.1364/OL.38.001506.

PMID:
23632533
2.

Advanced principal component analysis method for phase reconstruction.

Deng J, Wang K, Wu D, Lv X, Li C, Hao J, Qin J, Chen W.

Opt Express. 2015 May 4;23(9):12222-31. doi: 10.1364/OE.23.012222.

PMID:
25969308
3.

Phase-shift extraction for generalized phase-shifting interferometry.

Gao P, Yao B, Lindlein N, Mantel K, Harder I, Geist E.

Opt Lett. 2009 Nov 15;34(22):3553-5. doi: 10.1364/OL.34.003553.

PMID:
19927208
4.
5.

Phase-shift calibration algorithm for phase-shifting interferometry.

Chen X, Gramaglia M, Yeazell JA.

J Opt Soc Am A Opt Image Sci Vis. 2000 Nov;17(11):2061-6.

PMID:
11059603
6.
7.

Zero difference algorithm for phase shift extraction in blind phase-shifting holography.

Guo CS, Sha B, Xie YY, Zhang XJ.

Opt Lett. 2014 Feb 15;39(4):813-6. doi: 10.1364/OL.39.000813.

PMID:
24562213
8.

Two-step phase demodulation algorithm based on the extreme value of interference.

Deng J, Wang H, Zhang F, Zhang D, Zhong L, Lu X.

Opt Lett. 2012 Nov 15;37(22):4669-71.

PMID:
23164874
9.

Phase extraction from interferograms with unknown tilt phase shifts based on a regularized optical flow method.

Zeng F, Tan Q, Gu H, Jin G.

Opt Express. 2013 Jul 15;21(14):17234-48. doi: 10.1364/OE.21.017234.

PMID:
23938570
10.

Algorithm for multiple-beam Fizeau interferograms with arbitrary phase shifts.

Xu J, Xu Q, Chai L, Peng H.

Opt Express. 2008 Nov 10;16(23):18922-32.

PMID:
19581983
11.
12.

Phase retrieval approach based on the normalized difference maps induced by three interferograms with unknown phase shifts.

Wang H, Luo C, Zhong L, Ma S, Lu X.

Opt Express. 2014 Mar 10;22(5):5147-54. doi: 10.1364/OE.22.005147.

PMID:
24663854
13.

Blind phase shift estimation in phase-shifting interferometry.

Guo H, Yu Y, Chen M.

J Opt Soc Am A Opt Image Sci Vis. 2007 Jan;24(1):25-33.

PMID:
17164840
14.

Phase-shifting shadow moiré based on iterative self-tuning algorithm.

Du H, Zhao H, Li B, Zhao J, Cao S.

Appl Opt. 2011 Dec 20;50(36):6708-12. doi: 10.1364/AO.50.006708.

PMID:
22193203
15.

Single-wavelength phase retrieval method from simultaneous multi-wavelength in-line phase-shifting interferograms.

Fei L, Lu X, Wang H, Zhang W, Tian J, Zhong L.

Opt Express. 2014 Dec 15;22(25):30910-23. doi: 10.1364/OE.22.030910.

PMID:
25607040
16.

Iterative phase-shifting algorithm immune to random phase shifts and tilts.

Chen YC, Lin PC, Lee CM, Liang CW.

Appl Opt. 2013 May 10;52(14):3381-6. doi: 10.1364/AO.52.003381.

PMID:
23669854
17.

Spatial carrier phase-shifting algorithm based on least-squares iteration.

Xu J, Xu Q, Peng H.

Appl Opt. 2008 Oct 10;47(29):5446-53.

PMID:
18846188
18.

Phase recovery from interferograms under high amplitude vibrations.

Muñoz-Maciel J, Casillas-Rodríguez FJ, Peña-Lecona FG, Duran-Ramírez VM, Mora-Gonzales M, Rodríguez-Zavala JG.

Opt Express. 2014 Dec 15;22(25):31387-95. doi: 10.1364/OE.22.031387.

PMID:
25607087
19.

Phase retrieval by Euclidean distance in self-calibrating generalized phase-shifting interferometry of three steps.

Meneses-Fabian C, Lara-Cortes FA.

Opt Express. 2015 May 18;23(10):13589-604. doi: 10.1364/OE.23.013589.

PMID:
26074608
20.
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