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Adaptive Mixed-Form Fast Multipole Method for the Analysis of Electromagnetic Scattering

机译:电磁散射分析的自适应混合形式快速多极子方法

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摘要

To analyze an electrically large object with local fine structures, the conventional mixed form fast multipole algorithm requires that the boxes of the finest level are all with the same size, which belongs to the low-frequency region. This scheme is deficient since the mesh size is limited by the box size of the finest level, which is related to the finest parts of the object. In this paper, an efficient adaptive grouping scheme is introduced into a mixed-form fast multipole algorithm. In an adaptive mixed-form fast multipole algorithm, the number of unknowns in each non-empty box of the finest level is almost the same which results in the box of the finest level may be in a different frequency regime with a different size. Hence multipole expansions are employed, if the boxes located in the low frequency regime while the plane wave expansions are employed if the boxes located in the mid-frequency regime. Numerical results are given to show that the proposed approach is efficient to analyze the objects with many fine structures.
机译:为了分析具有局部精细结构的电大物体,常规的混合形式快速多极算法要求最高级的盒子都具有相同的大小,属于低频区域。该方案是有缺陷的,因为网格大小受到与对象的最精细部分有关的最高级框的大小的限制。本文将一种有效的自适应分组方案引入到混合形式的快速多极子算法中。在自适应混合形式的快速多极算法中,每个最高级的非空盒子中的未知数几乎是相同的,这导致最高级的盒子可能处于具有不同大小的不同频率范围内。因此,如果盒子位于低频状态,则采用多极扩展,而如果盒子位于中频状态,则采用平面波扩展。数值结果表明,该方法能有效地分析具有许多精细结构的物体。

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