2003
DOI: 10.1364/ol.28.001194
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Fast phase unwrapping algorithm for interferometric applications

Abstract: A wide range of interferometric techniques recover phase information that is mathematically wrapped on the interval (-pi, pi). Obtaining the true unwrapped phase is a longstanding problem. We present an algorithm that solves the phase unwrapping problem, using a combination of Fourier techniques. The execution time for our algorithm is equivalent to the computation time required for performing eight fast Fourier transforms and is stable against noise and residues present in the wrapped phase. We have extended … Show more

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Cited by 383 publications
(325 citation statements)
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References 29 publications
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“…4, and can also clearly see that there are significant artifacts in the unwrapped phase map for the random binarization technique which are induced by the local phase unwrapping approach [8]. We also compare the residual errors obtained through recovering the phase map using both a local and global [9] phase unwrapping technique and compare their relative merits. Figure 5 shows the growth of residual error for two different binarization techniques with two distinct phase unwrapping approaches.…”
Section: Resultsmentioning
confidence: 99%
“…4, and can also clearly see that there are significant artifacts in the unwrapped phase map for the random binarization technique which are induced by the local phase unwrapping approach [8]. We also compare the residual errors obtained through recovering the phase map using both a local and global [9] phase unwrapping technique and compare their relative merits. Figure 5 shows the growth of residual error for two different binarization techniques with two distinct phase unwrapping approaches.…”
Section: Resultsmentioning
confidence: 99%
“…Because a facet's height of the mFLL is higher than one half of the wavelength (0.555 um) of the laser source, a phase ambiguity occurs in PSI. That is a wellknown ambiguity problem in PSI [30,31]. In this specimen, correcting points are shown as inflection points in the profile.…”
Section: Correcting Wrongly Unwrapped Phases With Thementioning
confidence: 87%
“…The Laplacian of the unwrapped phase data, , was estimated from the wrapped phase information (Schofield and Zhu, 2003),…”
Section: Qsm Reconstructionmentioning
confidence: 99%