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Grid-robust Discretization of Integral Equations in the Electromagnetic Scattering Analysis of Homogeneous Targets with Geometric Singularities

机译:几何奇异性均质靶标在电磁散射分析中的整体方程的综合方程的综合离散化

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The conventional method-of-moment schemes of discretization for the scattering analysis of homogeneous targets, perfectly conducting or dielectric, rely on edge-based basis functions. This restricts the modelling of the targets to conformal meshes, with all adjacent facets sharing one single edge. Prior to the electromagnetic analysis, edge-based schemes require the execution of edge search algorithms in order to establish the set of interior edges of the mesh. On the other hand, flaws in the mesh generation may give rise to an incomplete identification of the interior edges and a wrong modelling of the currents. Recently introduced facet-based schemes of discretization of surface integral equations, with volumetric testing, have exhibited improved accuracy in the analysis of targets with geometric singularities. Since facet-based schemes ignore by definition edges, they are better suited than the edge-based schemes for the robust analysis of slightly defective meshes, e.g. with unconnected vertices or misaligned edges.
机译:用于均匀目标的散射分析,完全导电或电介质的传统方法的瞬时的离散化方法,依赖于基于边缘的基函数。这限制了目标对共形网格的建模,所有相邻的面部共用一个单个边缘。在电磁分析之前,基于边缘的方案需要执行边缘搜索算法,以便建立网格的内部边缘集。另一方面,网格产生中的缺陷可能导致内边缘的不完全识别和电流的错误建模。最近引入了基于面基表面整体方程的离散化方案,具有体积测试,在分析与几何奇异性的分析中表现出提高的精度。由于基于方面的方案通过定义边缘忽略,因此它们优于基于边缘的方案,用于略有缺陷网格的鲁棒性分析,例如,使用未连接的顶点或未对齐的边缘。

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