利用摄影测量重建折射率图

IF 1.1 4区 工程技术 Q3 ENGINEERING, MULTIDISCIPLINARY
A. Miller, A. Mulholland, K. Tant, S. Pierce, B. Hughes, A. B. Forbes
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引用次数: 0

摘要

大批量计量是自主精密制造的关键推动者。对于元件定位,如果提高精度,基于光学的摄影测量计量技术可以得到更广泛的应用。这些位置测量的不确定性可能大于制造公差。不确定性的一个来源是热梯度,热梯度会导致大规模工业环境中光线的折射。本文使用基于光的传感器数据来重建空气中折射率的异质空间图。我们使用这个重建的折射率图来减少折射效应,从而减少这个定位问题的不确定性。这一新的反演问题采用Voronoi镶嵌来对折射率图进行空间参数化,采用快速行进法来解决计算通过该介质的光线的正向问题,以及反演中的贝叶斯方法。使用模拟数据,这种方法可以使定位改进多达37。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Reconstruction of refractive index maps using photogrammetry
Large volume metrology is a key enabler of autonomous precision manufacturing. For component positioning, the optical-based metrology technique of photogrammetry could be used more widely if its accuracy was improved. These positional measurements are subject to uncertainties which can be greater than manufacturing tolerances. One source of uncertainty is due to thermal gradients, which cause the refraction of the light rays in large-scale industrial environments. This paper uses light-based sensor data to reconstruct a heterogeneous spatial map of the refractive index in air. We use this reconstructed refractive index map to discount the refractive effects and thereby reduce the uncertainty of this positioning problem. This new inverse problem employs Voronoi tessellations to spatially parameterize the refractive index map, the Fast Marching Method to solve the forward problem of calculating the light rays through this medium, and a Bayesian approach in the inversion. Using simulated data, this methodology leads to positioning improvements of up to 37 .
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来源期刊
Inverse Problems in Science and Engineering
Inverse Problems in Science and Engineering 工程技术-工程:综合
自引率
0.00%
发文量
0
审稿时长
6 months
期刊介绍: Inverse Problems in Science and Engineering provides an international forum for the discussion of conceptual ideas and methods for the practical solution of applied inverse problems. The Journal aims to address the needs of practising engineers, mathematicians and researchers and to serve as a focal point for the quick communication of ideas. Papers must provide several non-trivial examples of practical applications. Multidisciplinary applied papers are particularly welcome. Topics include: -Shape design: determination of shape, size and location of domains (shape identification or optimization in acoustics, aerodynamics, electromagnets, etc; detection of voids and cracks). -Material properties: determination of physical properties of media. -Boundary values/initial values: identification of the proper boundary conditions and/or initial conditions (tomographic problems involving X-rays, ultrasonics, optics, thermal sources etc; determination of thermal, stress/strain, electromagnetic, fluid flow etc. boundary conditions on inaccessible boundaries; determination of initial chemical composition, etc.). -Forces and sources: determination of the unknown external forces or inputs acting on a domain (structural dynamic modification and reconstruction) and internal concentrated and distributed sources/sinks (sources of heat, noise, electromagnetic radiation, etc.). -Governing equations: inference of analytic forms of partial and/or integral equations governing the variation of measured field quantities.
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