Loading…

Harmonics suppression in frequency domain for fringe projection profilometry with arbitrary phase shifts

In phase-shifting fringe projection profilometry, nonlinearities of the used devices affect measurement accuracy by induing harmonics in fringe signals. The resulting errors are manifested as ripple artifacts in the measured phase maps. Especially when phase shifts are not uniform, the error artifac...

Full description

Saved in:
Bibliographic Details
Published in:Optics communications 2025-03, Vol.576, p.131346, Article 131346
Main Authors: Lin, Shuai, Zhu, Jianli, Guo, Hongwei
Format: Article
Language:English
Subjects:
Citations: Items that this one cites
Online Access:Get full text
Tags: Add Tag
No Tags, Be the first to tag this record!
Description
Summary:In phase-shifting fringe projection profilometry, nonlinearities of the used devices affect measurement accuracy by induing harmonics in fringe signals. The resulting errors are manifested as ripple artifacts in the measured phase maps. Especially when phase shifts are not uniform, the error artifacts have unpredictable profiles and complicated frequency components thus being not easy to eliminate. To solve this problem, this paper suggests a method for suppressing effects of fringe harmonics when using arbitrary phase shifts. For doing it, this paper derives the frequency transfer function that explicitly represents the response of the phase-shifting algorithm to each order of fringe harmonics, and then uses this function to deduce a method that allows one to estimate the coefficients of harmonics from spectrum of the calculated complex fringe pattern. By iteratively subtracting off the estimated harmonics from the calculated complex fringe pattern, fringe phases are calculated accurately. Simulation and experimental results demonstrate that this method significantly suppresses the influence of fringe harmonics on measurement results and, simultaneously, it preserves edges and details of the measured object from being blurred. •The frequency transfer function that represents response of least-squares phase-shifting algorithm to each order of fringe harmonic is deduced.•A novel non-filtering method for suppressing harmonics-caused errors is proposed.•This method can work well with few to three uniform or non-uniform phase shifts and can preserve details of the object from being blurred.
ISSN:0030-4018
DOI:10.1016/j.optcom.2024.131346