1 July 2021 Fast and robust online three-dimensional measurement based on feature correspondence
Haitao Wu, Yiping Cao, Haihua An, Yang Li, Hongmei Li, Cai Xu
Author Affiliations +
Abstract

Online three-dimensional (3D) measurement plays an important role in industry. When phase-shifting profilometry is employed in online 3D measurement, pixel matching is an important step to keep objects at the same coordinate value. However, the correlation operation and marker feature matching algorithms may take a long time, increasing the complexity. So a fast and robust online 3D measurement based on feature correspondence is proposed. In this method, only one frame of the sinusoidal fringe pattern is projected onto the measured object, and image correction technique is employed to rectify pixel size. Then five frames of deformed patterns with equivalent displacement are captured by the camera, and the corresponding modulation patterns are extracted. The oriented fast and rotated brief feature algorithm is used to extract the matching pair of feature points, and the improved grid-based motion statistical feature algorithm can better eliminate the false match to achieve pixel matching. In this way, five frames of deformed patterns with an equivalent shifted-phase can be extracted. Finally, the 3D shape of the measured object is reconstructed by the five-step equivalent phase-shifting algorithm. Experimental results verify the effectiveness and feasibility of the proposed method.

© 2021 Society of Photo-Optical Instrumentation Engineers (SPIE) 0091-3286/2021/$28.00 © 2021 SPIE
Haitao Wu, Yiping Cao, Haihua An, Yang Li, Hongmei Li, and Cai Xu "Fast and robust online three-dimensional measurement based on feature correspondence," Optical Engineering 60(7), 074101 (1 July 2021). https://doi.org/10.1117/1.OE.60.7.074101
Received: 6 May 2021; Accepted: 16 June 2021; Published: 1 July 2021
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CITATIONS
Cited by 7 scholarly publications.
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KEYWORDS
3D metrology

Modulation

Fermium

Frequency modulation

3D modeling

Optical engineering

Phase shifts

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