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The adaptive cross approximation algorithm for general half-space scattering problems

机译:一般半空间散射问题的自适应交叉近似算法

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The general half-space scattering problems (i.e., the scatterers are straddling the interface of a half-space) are analyzed using the algebraic adaptive cross approximation (ACA) algorithm. As the object is naturally separated into two parts by the interface, two different mesh densities are required due to the contrast of the two background materials. Therefore, two multilevel tree structures are set up individually in the two regions. For the same-side interactions, the grouping strategy is the same as that for free-space problems; while for the different-side couplings, we present a z-dependent grouping scheme. The numerical example is demonstrated to validate the proposed method.
机译:使用代数自适应串近似(ACA)算法分析了一般的半空间散射问题(即,散射体跨越半空间的界面)。 由于对象通过界面自然分成两个部分,因此由于两个背景材料的对比度,需要两种不同的网格密度。 因此,两个多级树结构在两个区域中单独设置。 对于同类互动,分组策略与自由空间问题相同; 虽然对于不同侧耦合,我们呈现了Z相关的分组方案。 对数值示例进行说明以验证所提出的方法。

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