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Large-Size Local-Domain Basis Functions with Phase Detour and Fresnel Zone Threshold for Sparse Reaction Matrix in the Method of Moments

机译:矩法中具有稀疏反应矩阵的具有相位De回和菲涅耳区阈值的大型局部域基函数

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摘要

Locality in high frequency diffraction is embodied in the Method of Moments (MoM) in view of the method of stationary phase. Local-domain basis functions accompanied with the phase detour, which are not entire domain but are much larger than the segment length in the usual MoM, are newly introduced to enhance the cancellation of mutual coupling over the local-domain; the off-diagonal elements in resultant reaction matrix evanesce rapidly. The Fresnel zone threshold is proposed for simple and effective truncation of the matrix into the sparse band matrix. Numerical examples for the 2-D strip and the 2-D corner reflector demonstrate the feasibility as well as difficulties of the concept; the way mitigating computational load of the MoM in high frequency problems is suggested.
机译:鉴于固定相的方法,高频衍射中的局部性体现在矩量法(MoM)中。新引入了带有相位de回的局部域基函数,它不是整个域,而是比通常的MoM中的段长度大得多,以增强在局部域上相互耦合的抵消;所得反应基质中的非对角元素迅速消失。提出菲涅耳区阈值用于将矩阵简单有效地截断为稀疏带矩阵。二维条带和二维角反射器的数值示例说明了该概念的可行性和难度。提出了减轻MoM在高频问题中的计算负荷的方法。

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