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Spatially Large-Domain and Temporally Entire-Domain Electric-Field Integral Equation Method of Moments for 3-D Scattering Analysis in Time Domain

机译:时域3-D散射分析的矩大空间域和临时全域电场积分方程方法

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摘要

A novel spatially large-domain and temporally entire-domain method of moments (MoM) is proposed for surface integral equation (SIE) modeling of 3-D conducting scatterers in the time domain (TD). The method uses higher order curved Lagrange interpolation-generalized quadrilateral geometrical elements, higher order spatial current expansions based on hierarchical divergence-conforming polynomial vector basis functions, and temporal current modeling by means of orthogonal weighted associated Laguerre basis functions. It implements full temporal and spatial Galerkin testing and marching-on-in-degree (MOD) scheme for an iterative solution of the final system of spatially and temporally discretized MoM-TD equations. Numerical examples demonstrate excellent accuracy, efficiency, convergence, and versatility of the new MoM-MOD method. The results also demonstrate very effective large-domain MoM-TD SIE models of scatterers using flat and curved patches of electrical sizes of up to about 1.7 wavelengths at the maximum frequency in the frequency spectrum of the pulse excitation, higher order current expansions of spatial orders from 2 to 8 in conjunction with entire-domain Laguerre temporal bases, and minimal numbers of unknowns.
机译:提出了一种新颖的空间大域和时间全域矩方法(MoM),用于时域(TD)中3D传导散射体的表面积分方程(SIE)建模。该方法使用高阶弯曲Lagrange插值广义四边形几何元素,基于分层发散一致性多项式矢量基函数的高阶空间电流展开以及通过正交加权关联的Laguerre基函数进行时间电流建模。它为时空离散MoM-TD方程最终系统的迭代解决方案实现了完整的时空Galerkin测试和度进阶(MOD)方案。数值示例表明,新的MoM-MOD方法具有出色的准确性,效率,收敛性和多功能性。结果还证明了非常有效的大范围MoM-TD SIE散射体模型,该模型使用在脉冲激励频谱中的最大频率上具有最大约1.7个波长的电子大小的平坦和弯曲斑块,空间阶次的高次电流扩展从2到8,结合整个域的Laguerre时基,以及最少的未知数。

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