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Chromatic DIC-Assisted Fringe Projection Profilometry for Shape, Deformation, and Strain Measurement With Intensity-Chroma Space Analysis

斑点图案 光学 材料科学 结构光 结构光三维扫描仪 变形(气象学) 解调 电子散斑干涉技术 计算机科学 物理 频道(广播) 计算机网络 复合材料 扫描仪
作者
Zhoujie Wu,Zhengdong Chen,Z. Chen,H. Wang,Wenbo Guo,Xunren Li,Qican Zhang
出处
期刊:IEEE Transactions on Instrumentation and Measurement [Institute of Electrical and Electronics Engineers]
卷期号:72: 1-13 被引量:1
标识
DOI:10.1109/tim.2023.3291007
摘要

The recently emerging digital image correlation (DIC)-assisted fringe projection profilometry (FPP) has been demonstrated to be superior in shape and deformation measurement on complex structure. But the contradictory demands on reflectivity of tested surface between FPP and DIC extremely limit its measuring accuracy. In this work, chromatic DIC-assisted FPP is proposed to achieve accurate 3D shape, deformation measurement and strain analysis. Firstly, colorful fluorescent pigment is introduced to fabricate speckle patterns and the optimal fluorescent color is solved to simultaneously ensure high fringes intensity modulation and speckles’ chroma difference. And then, intensity-chroma space analysis method is presented to modulate and demodulate the projected fringe and fabricated speckle information in intensity and chroma space without interference. High-quality fringe and speckle patterns can be simultaneously obtained for accurate shape, deformation and strain measurement. To the best of our knowledge, it for the first time essentially overcomes inherent contradictions between FPP and DIC on requirement of surface reflectivity. Finally, chain rule is introduced to further complete strain analysis with less computational cost. Experimental results demonstrated that the proposed method can simultaneously guarantee shape and deformation measurement accuracy. Meanwhile, both complete and fine surface geometry and its strain distributions can be obtained with simple convolution and algebraic operations, which can provide an alternative method for bridging 3D geometric structures and mechanical state of complex specimens.
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