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An Alternative Multiresolution Basis in EFIE for Analysis of Low-Frequency Problems

机译:EFIE中用于分析低频问题的替代多分辨率基础

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摘要

An alternative multiresolution (MR) basis is presented for the method-of-moments (MoM) solution of the electric-field integral equation (EFIE) for the analysis of low-frequency problems. The proposed MR basis functions can be treated as an extension of the traditional loop-tree basis function to hierarchical functions. Similar to the loop-tree basis, the MR basis functions are linear combinations of standard Rao-Wilton-Glisson (RWG) functions. Therefore, the MR algorithm can be easily applied to MoM codes with RWG basis. Since the MR basis is immune from the so-called low-frequency breakdown, the MR basis is especially suitable for the analysis of low-frequency problems. Compared with the previous MR basis, the present MR basis is easier to construct and comprehend, and the basis-changing matrix is sparser. Physical interpretation and comparison are given for the previous and present MR bases. Numerical results demonstrate that the both the previous and present MR bases are efficient for 3D electromagnetic scattering problems at low frequencies.
机译:为解决低频问题的电场积分方程(EFIE)的矩量法(MoM)解决方案,提出了一种替代的多分辨率(MR)基础。所提出的MR基础功能可以看作是传统的循环树基础功能到分层功能的扩展。与循环树基础类似,MR基础函数是标准Rao-Wilton-Glisson(RWG)函数的线性组合。因此,MR算法可以容易地应用于以RWG为基础的MoM代码。由于MR基础不受所谓的低频击穿的影响,因此MR基础特别适合于分析低频问题。与以前的MR基础相比,当前的MR基础更易于构建和理解,且基础变更矩阵较稀疏。物理解释和比较给出了以前和现在的MR基础。数值结果表明,以前的和现在的MR基对于低频下的3D电磁散射问题都是有效的。

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