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Fringe Projection Profilometry Based on Saturated Fringe Restoration in High Dynamic Range Scenes

In high dynamic scenes, fringe projection profilometry (FPP) may encounter fringe saturation, and the phase calculated will also be affected to produce errors. This paper proposes a saturated fringe restoration method to solve this problem, taking the four-step phase shift as an example. Firstly, ac...

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Detalles Bibliográficos
Autores principales: Li, Hongru, Wei, Hao, Liu, Jiangtao, Deng, Guoliang, Zhou, Shouhuan, Wang, Wenwu, He, Liang, Tian, Peng
Formato: Online Artículo Texto
Lenguaje:English
Publicado: MDPI 2023
Materias:
Acceso en línea:https://www.ncbi.nlm.nih.gov/pmc/articles/PMC10058288/
https://www.ncbi.nlm.nih.gov/pubmed/36991843
http://dx.doi.org/10.3390/s23063133
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author Li, Hongru
Wei, Hao
Liu, Jiangtao
Deng, Guoliang
Zhou, Shouhuan
Wang, Wenwu
He, Liang
Tian, Peng
author_facet Li, Hongru
Wei, Hao
Liu, Jiangtao
Deng, Guoliang
Zhou, Shouhuan
Wang, Wenwu
He, Liang
Tian, Peng
author_sort Li, Hongru
collection PubMed
description In high dynamic scenes, fringe projection profilometry (FPP) may encounter fringe saturation, and the phase calculated will also be affected to produce errors. This paper proposes a saturated fringe restoration method to solve this problem, taking the four-step phase shift as an example. Firstly, according to the saturation of the fringe group, the concepts of reliable area, shallow saturated area, and deep saturated area are proposed. Then, the parameter A related to the reflectivity of the object in the reliable area is calculated to interpolate A in the shallow and deep saturated areas. The theoretically shallow and deep saturated areas are not known in actual experiments. However, morphological operations can be used to dilate and erode reliable areas to produce cubic spline interpolation areas (CSI) and biharmonic spline interpolation (BSI) areas, which roughly correspond to shallow and deep saturated areas. After A is restored, it can be used as a known quantity to restore the saturated fringe using the unsaturated fringe in the same position, the remaining unrecoverable part of the fringe can be completed using CSI, and then the same part of the symmetrical fringe can be further restored. To further reduce the influence of nonlinear error, the Hilbert transform is also used in the phase calculation process of the actual experiment. The simulation and experimental results validate that the proposed method can still obtain correct results without adding additional equipment or increasing projection number, which proves the feasibility and robustness of the method.
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spelling pubmed-100582882023-03-30 Fringe Projection Profilometry Based on Saturated Fringe Restoration in High Dynamic Range Scenes Li, Hongru Wei, Hao Liu, Jiangtao Deng, Guoliang Zhou, Shouhuan Wang, Wenwu He, Liang Tian, Peng Sensors (Basel) Article In high dynamic scenes, fringe projection profilometry (FPP) may encounter fringe saturation, and the phase calculated will also be affected to produce errors. This paper proposes a saturated fringe restoration method to solve this problem, taking the four-step phase shift as an example. Firstly, according to the saturation of the fringe group, the concepts of reliable area, shallow saturated area, and deep saturated area are proposed. Then, the parameter A related to the reflectivity of the object in the reliable area is calculated to interpolate A in the shallow and deep saturated areas. The theoretically shallow and deep saturated areas are not known in actual experiments. However, morphological operations can be used to dilate and erode reliable areas to produce cubic spline interpolation areas (CSI) and biharmonic spline interpolation (BSI) areas, which roughly correspond to shallow and deep saturated areas. After A is restored, it can be used as a known quantity to restore the saturated fringe using the unsaturated fringe in the same position, the remaining unrecoverable part of the fringe can be completed using CSI, and then the same part of the symmetrical fringe can be further restored. To further reduce the influence of nonlinear error, the Hilbert transform is also used in the phase calculation process of the actual experiment. The simulation and experimental results validate that the proposed method can still obtain correct results without adding additional equipment or increasing projection number, which proves the feasibility and robustness of the method. MDPI 2023-03-15 /pmc/articles/PMC10058288/ /pubmed/36991843 http://dx.doi.org/10.3390/s23063133 Text en © 2023 by the authors. https://creativecommons.org/licenses/by/4.0/Licensee MDPI, Basel, Switzerland. This article is an open access article distributed under the terms and conditions of the Creative Commons Attribution (CC BY) license (https://creativecommons.org/licenses/by/4.0/).
spellingShingle Article
Li, Hongru
Wei, Hao
Liu, Jiangtao
Deng, Guoliang
Zhou, Shouhuan
Wang, Wenwu
He, Liang
Tian, Peng
Fringe Projection Profilometry Based on Saturated Fringe Restoration in High Dynamic Range Scenes
title Fringe Projection Profilometry Based on Saturated Fringe Restoration in High Dynamic Range Scenes
title_full Fringe Projection Profilometry Based on Saturated Fringe Restoration in High Dynamic Range Scenes
title_fullStr Fringe Projection Profilometry Based on Saturated Fringe Restoration in High Dynamic Range Scenes
title_full_unstemmed Fringe Projection Profilometry Based on Saturated Fringe Restoration in High Dynamic Range Scenes
title_short Fringe Projection Profilometry Based on Saturated Fringe Restoration in High Dynamic Range Scenes
title_sort fringe projection profilometry based on saturated fringe restoration in high dynamic range scenes
topic Article
url https://www.ncbi.nlm.nih.gov/pmc/articles/PMC10058288/
https://www.ncbi.nlm.nih.gov/pubmed/36991843
http://dx.doi.org/10.3390/s23063133
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