利用三维光弹性的神经应力张量断层扫描

IF 7.8 1区 计算机科学 Q1 COMPUTER SCIENCE, SOFTWARE ENGINEERING
Akshat Dave, Tianyi Zhang, Aaron Young, Ramesh Raskar, Wolfgang Heidrich, Ashok Veeraraghavan
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引用次数: 0

摘要

光弹性可以通过应力诱导双折射对透明物体进行全场应力分析。现有的技术仅限于二维切片,并且需要对对象进行破坏性切片。恢复整个物体的内部三维应力分布是具有挑战性的,因为它涉及到解决张量层析成像问题和处理相位包裹模糊性。我们介绍了NeST,这是一种综合分析方法,用于从偏振测量中重建三维应力张量场作为神经隐式表示。我们的关键见解是使用基于琼斯微积分的可微正演模型联合处理相位展开和张量层析。我们的非线性模型忠实地匹配真实捕获,不像以前的线性近似。我们开发了一个实验多轴偏光镜装置来捕获三维光弹性,并实验证明了NeST可以重建具有不同形状和力条件的物体的内应力分布。此外,我们还展示了应力分析中的新应用,例如通过虚拟切片物体和从看不见的角度观察光弹性条纹来可视化光弹性条纹。NeST为可扩展的非破坏性3D光弹性分析铺平了道路。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
NeST: Neural Stress Tensor Tomography by leveraging 3D Photoelasticity
Photoelasticity enables full-field stress analysis in transparent objects through stress-induced birefringence. Existing techniques are limited to 2D slices and require destructively slicing the object. Recovering the internal 3D stress distribution of the entire object is challenging as it involves solving a tensor tomography problem and handling phase wrapping ambiguities. We introduce NeST, an analysis-by-synthesis approach for reconstructing 3D stress tensor fields as neural implicit representations from polarization measurements. Our key insight is to jointly handle phase unwrapping and tensor tomography using a differentiable forward model based on Jones calculus. Our non-linear model faithfully matches real captures, unlike prior linear approximations. We develop an experimental multi-axis polariscope setup to capture 3D photoelasticity and experimentally demonstrate that NeST reconstructs the internal stress distribution for objects with varying shape and force conditions. Additionally, we showcase novel applications in stress analysis, such as visualizing photoelastic fringes by virtually slicing the object and viewing photoelastic fringes from unseen viewpoints. NeST paves the way for scalable non-destructive 3D photoelastic analysis.
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来源期刊
ACM Transactions on Graphics
ACM Transactions on Graphics 工程技术-计算机:软件工程
CiteScore
14.30
自引率
25.80%
发文量
193
审稿时长
12 months
期刊介绍: ACM Transactions on Graphics (TOG) is a peer-reviewed scientific journal that aims to disseminate the latest findings of note in the field of computer graphics. It has been published since 1982 by the Association for Computing Machinery. Starting in 2003, all papers accepted for presentation at the annual SIGGRAPH conference are printed in a special summer issue of the journal.
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