Paper
21 June 2019 Removal of monotonically increasing or decreasing phase ambiguity in retrieved phase by Riesz transform method in digital interferometric techniques
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Abstract
In this work, a method based on vortex operator, for removal of monotonically increasing or decreasing phase ambiguity in the retrieved phase by the Riesz transform method in digital interferometric techniques is presented. Since in digital interferometric techniques, the phase extraction methods and algorithms are essential because these techniques are being continuously employed in many scientific, industrial, and engineering applications to measure various physical parameters which are encoded as the phase of the fringe pattern. There exist many methods/algorithms for phase extraction from the fringe pattern such as temporal phase-shifting, spatial phase-shifting, fast Fourier transforms (FFT) method, wavelet transform, Hilbert transform etc. In recent years, phase extraction from a single fringe pattern by using the Riesz transform method is developed because of its several advantages. However, the retrieved phase by Riesz transform is affected by π shifts due to the lack of discrimination between positive and negative spatial frequencies. This problem could be resolved by using a vortex operator which filters the data in the frequency domain. We present here some simulated results demonstrating the removal of phase ambiguity in the retrieved phase by Riesz transform method.
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Yassine Tounsi, Manoj Kumar, Abdelkrim Nassim, and Fernando Mendoza-Santoyo "Removal of monotonically increasing or decreasing phase ambiguity in retrieved phase by Riesz transform method in digital interferometric techniques", Proc. SPIE 11056, Optical Measurement Systems for Industrial Inspection XI, 1105638 (21 June 2019); https://doi.org/10.1117/12.2525078
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KEYWORDS
Fringe analysis

Interferometry

Digital holography

Speckle pattern

Phase retrieval

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