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An accurate broadband method of moments using higher order basis functions and tree-loop decomposition

机译:使用高阶基函数和树循环分解的精确矩量宽带方法

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The method of moments (MoM) has been one of the most popular computational methods for the solution of electromagnetic scattering problems. While many MoM formulations are possible, the electric field integral equation (EFIE) formulation is of great importance as it can be applied to either closed or open structures. Unfortunately, at very low frequencies, naive EFIE implementations become inaccurate due to severe cancellation in the computation of the scalar potential. This work presents a method to create a loop-tree decomposition for the divergence-conforming higher-order triangular patch bases so that a single mesh can be used to gather broadband information. The proposed method is completely general, and works for any basis function order. In addition, frequency scaling of the impedance matrix was used to further lower its condition number and the right hand side was reformulated to alleviate subtractive cancellation.
机译:矩量法(MoM)已成为解决电磁散射问题的最受欢迎的计算方法之一。尽管可能有许多MoM公式,但电场积分方程(EFIE)公式非常重要,因为它可以应用于封闭或开放结构。不幸的是,在极低的频率下,由于标量势的计算中的严重抵消,幼稚的EFIE实现变得不准确。这项工作提出了一种为散度符合的高阶三角形面片基创建循环树分解的方法,以便可以使用单个网格来收集宽带信息。所提出的方法是完全通用的,并且适用于任何基函数阶数。另外,使用阻抗矩阵的频率缩放来进一步降低其条件数,并重新设计右侧以减轻减法抵消。

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