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A weighting-iteration method in the time domain for solving the scattering problem of a complex-shaped scatterer

机译:解决复杂形状散射体散射问题的时域加权迭代法

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A weighting-iteration method in the time domain is developed to calculate the scattered waves from a complex-shaped scatterer. The incident waves can be mono-frequency or multi-frequency, and the complex object includes sharp edges and dramatic variations in geometry. The solid angles on the boundary elements of a complex-shaped scatterer are generally reduced to below the standard value of 0.5 for points on a smooth part of the boundary. These reduced solid angles destroy the convergence history during the iteration process in the time domain. A weighting function associated with the variation of solid angles is introduced to robust and rapid convergence in the time domain. The new method is used to calculate the scattering from a cube with sharp edges and an indented surface. The weighting function speeds up the convergence history to reach a robust convergence for both mono- and multiple-frequency incident waves.
机译:提出了一种时域加权迭代方法,以计算复杂形状散射体的散射波。入射波可以是单频或多频,复杂物体包括尖锐的边缘和几何形状的剧烈变化。对于边界的光滑部分上的点,通常将复杂形状的散射体的边界元素上的立体角减小到标准值0.5以下。这些减小的立体角在时域的迭代过程中破坏了收敛历史。与立体角的变化相关联的加权函数被引入到时域中的鲁棒且快速的收敛。新方法用于计算具有尖锐边缘和凹入表面的立方体的散射。加权函数可加快收敛历史,从而对单频和多频入射波均达到稳健的收敛。

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