1995
DOI: 10.1117/12.207112
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Two directional spatial-carrier phase-shifting method for analysis of crossed and closed fringe patterns

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Cited by 45 publications
(19 citation statements)
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“…where a(x,y) is the background; b1(x,y), b(x,y) are the contrast functions; fc, foy are the carrier frequencies introduced into x and y directions for u(x,y) and v(x,y) displacement interferograms respectively, is captured and later analyzed by two-directional spatial carrier phase-shifting method [7]. The most important interferogram parameters which influence the proper image analysis were: These image features might be changed by controlling hardware, namely the signal dynamics was changed by setting proper bias and contrast in CCD, the proper carrier frequencies were controlled by setting the injection current for laser diodes Dl and D2 [18] and the sum-type cross-pattern interferogram was obtained by controlling the polarization state of interfering pair ofbeams (A, B and C, D) [19].…”
Section: Resultsmentioning
confidence: 99%
“…where a(x,y) is the background; b1(x,y), b(x,y) are the contrast functions; fc, foy are the carrier frequencies introduced into x and y directions for u(x,y) and v(x,y) displacement interferograms respectively, is captured and later analyzed by two-directional spatial carrier phase-shifting method [7]. The most important interferogram parameters which influence the proper image analysis were: These image features might be changed by controlling hardware, namely the signal dynamics was changed by setting proper bias and contrast in CCD, the proper carrier frequencies were controlled by setting the injection current for laser diodes Dl and D2 [18] and the sum-type cross-pattern interferogram was obtained by controlling the polarization state of interfering pair ofbeams (A, B and C, D) [19].…”
Section: Resultsmentioning
confidence: 99%
“…Another algorithm that fulfills all necessary requirements (small working window, the phase shift treated as constant between samples but of unknown value) is the five-point algorithm developed by Pirga [17] and Larkin [18] independently. After the necessary modification analogous to the one presented in Eq.…”
Section: Directional Spatial Carrier Phase Shifting Methodsmentioning
confidence: 99%
“…The differences between two waves that interfere are automatically evaluated using the Fourier transform method [1,4,11] and the wavefront coefficients can be sent to the deformable mirror. We also tried to use spatial carrier phase shifting method for phase evaluation [4,12]. Figure 6 and 7 present interferograms from the experimental setup for the surface before and after adaptive wavefront compensation for measurements of flat and spherical surfaces.…”
Section: Experimental Setup Of Two-beam Interferometer With Adaptive mentioning
confidence: 99%