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首页> 外文期刊>IEEE Transactions on Magnetics >A Three-Dimensional Inverse Finite-Element Method Applied to Experimental Eddy-Current Imaging Data
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A Three-Dimensional Inverse Finite-Element Method Applied to Experimental Eddy-Current Imaging Data

机译:三维逆有限元方法在实验涡流成像数据中的应用

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摘要

Eddy-current techniques can be used to create electrical conductivity mapping of an object. The eddy-current imaging system in this paper is a magnetic induction tomography (MIT) system. MIT images the electrical conductivity of the target based on impedance measurements from pairs of excitation and detection coils. The inverse problem here is ill-posed and nonlinear. Current state-of-the-art image reconstruction methods in MIT are generally based on linear algorithms. In this paper, a regularized Gauss-Newton scheme has been implemented based on an edge finite-element forward solver and an efficient formula for the Jacobian matrix. Applications of Tikhonov and total variation regularization have been studied. Results are presented from experimental data collected from a newly developed MIT system. The paper also presents further progress in using an MIT system for molten metal flow visualization in continuous casting by applying the proposed algorithm in a real experiment in a continuous casting pilot plant of Corus RD&T, Teesside Technology Centre.
机译:涡流技术可用于创建对象的电导率映射。本文中的涡流成像系统是磁感应断层扫描(MIT)系统。 MIT基于来自成对的励磁线圈和检测线圈的阻抗测量值对目标的电导率成像。这里的反问题是不适定的和非线性的。 MIT中当前的最新图像重建方法通常基于线性算法。本文基于边缘有限元正解器和雅可比矩阵的有效公式,实现了正则化高斯-牛顿方案。研究了Tikhonov的应用和总变异正则化。结果是从新开发的MIT系统收集的实验数据中得出的。本文还通过在提赛德技术中心Corus RD&T的连铸试验工厂的真实实验中将提出的算法应用到连续实验中,将MIT系统用于连续铸造中的熔融金属流动可视化,展示了进一步的进展。

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