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A TLM-Based Wideband Adjoint Variable Method for Sensitivity Analysis of Non-Dispersive Anisotropic Structures

机译:基于TLM的宽带伴随变量法用于非色散各向异性结构的灵敏度分析

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We propose a wideband theory for adjoint variable sensitivity analysis of problems with non-dispersive anisotropic materials. The method is developed based on the transmission line modeling (TLM) technique. The anisotropic material property can be the full tensors of permittivity, permeability, electrical conductivity, magnetic resistivity, magnetoelectric coupling, or electromagnetic coupling. The tensors are assumed constant and may contain non-diagonal elements. Our algorithm estimates the gradient of the desired response with respect to all the designable parameters using at most one extra simulation, regardless of the number of parameters. The theory has been implemented in an algorithm for 2-D and 3-D structures. Our estimated sensitivities match well the computationally expensive central finite difference approximations.
机译:我们提出了一种宽带理论,用于非分散各向异性材料的伴随变量灵敏度分析。该方法是基于传输线建模(TLM)技术开发的。各向异性材料特性可以是介电常数,磁导率,电导率,磁电阻率,磁电耦合或电磁耦合的全张量。张量假定为常数,并且可以包含非对角元素。我们的算法使用至多一个额外的仿真来估计相对于所有可设计参数的所需响应的梯度,而与参数的数量无关。该理论已在2-D和3-D结构的算法中实现。我们估算的灵敏度与计算上昂贵的中心有限差分近似值非常匹配。

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