4.5 Article

PMENet: phase map enhancement for Fourier transform profilometry using deep learning

期刊

MEASUREMENT SCIENCE AND TECHNOLOGY
卷 32, 期 10, 页码 -

出版社

IOP Publishing Ltd
DOI: 10.1088/1361-6501/abf805

关键词

fringe projection; deep learning; Fourier transform; phase shifting profilometry; 3D shape measurement

资金

  1. Iowa State University (College of Engineering Faculty Startup fund)

向作者/读者索取更多资源

Fringe projection profilometry (FPP) is a 3D shape measurement method involving projecting fringe patterns onto objects, with Fourier transform and phase-shifting being widely used for analysis. A deep learning method proposed in this research, using a model called PMENet, successfully enhances the quality of FTP phase maps, reducing artifacts and noise in the reconstructed 3D surfaces.
Fringe projection profilometry (FPP) is a three-dimensional (3D) shape measurement method that involves projecting fringe patterns onto the object. A phase map retrieved from these fringe images is used for reconstructing the 3D surface of the object. Fourier transform and phase-shifting are two of the widely used fringe analysis techniques for performing 3D shape measurement using FPP. Fourier transform profilometry (FTP) has the advantage of performing high-speed measurement due to its single-shot nature. However, the reconstructed 3D surface has artifacts and high noise, specifically on the edges. On the other hand, phase-shifting profilometry (PSP) has the advantage of higher accuracy (relatively less noise level) but compromises on measurement speed. In this research, we propose a deep learning method to enhance the quality of the FTP phase maps using an efficient deep learning model called phase map enhancement net (PMENet). PMENet takes an FTP phase map as input and predicts a high-quality phase map in a supervised manner by using the phase maps obtained from 18-step PSP as ground truth. The training dataset was generated using a virtual FPP system. Validations were conducted on both the simulated data (generated by virtual FPP system) and the real-world data. The experimental results demonstrate that the trained neural network model can successfully improve the quality of the 3D geometric reconstruction with FTP and reduced the mean and root-mean-square error by 66% and 43%, respectively.

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