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Symbolic computation for inverse boundary-value problems and its application to impedance tomography reconstruction

机译:逆边值问题的符号计算及其在阻抗层析成像重建中的应用

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摘要

A symbolic approach to inverse boundary-value problems is described. Finite-element or boundary-element calculation of a given system is performed using symbolic parameters expressing its material or shape properties. The calculated results such as potential distributions are explicitly provided as a function of the material or shape variables. The inverse problem can be solved directly by comparing the calculated distribution functions with measured or desired quantities. Applications include identification of unknown internal system parameters as well as design optimization. Preliminary experimental results aimed at impedance tomography reconstruction are shown.
机译:描述了一种逆边界值问题的符号方法。给定系统的有限元或边界元计算是使用表示其材料或形状属性的符号参数执行的。根据材料或形状变量明确提供计算结果(例如电势分布)。可以通过将计算的分布函数与测得的或所需的量进行比较来直接解决反问题。应用包括识别未知的内部系统参数以及优化设计。显示了针对阻抗层析成像重建的初步实验结果。

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