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The Application of Improved Spherical Harmonics Expansion-Based Multilevel Fast Multipole Algorithm in the Solution of Volume-Surface Integral Equation

机译:改进的基于球谐函数展开的多级快速多极子算法在体积-表面积分方程求解中的应用

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摘要

During the solution of volume-surface integral equation (VSIE), to reduce the core memory requirement of the radiation patterns (RPs) of the basis functions, an improved spherical harmonics expansion-based multilevel fast multipole algorithm (SE-MLFMA) using the mixed-potential representation and the triangle-/tetrahedron-based grouping scheme is applied. Numerical results show that accompanying with a faster speed, the memory requirement of the RPs in the improved SE-MLFMA is several times less than that in the conventional MLFMA without compromising accuracy. A result employing the OpenMP parallelization and vector arithmetic logic unit (VALU) hardware acceleration technique is also shown to illustrate the robustness and scalability of the improved SE-MLFMA method.
机译:在求解体积表面积分方程(VSIE)时,为减少基本函数的辐射方向图(RPs)的核心存储需求,使用了一种改进的基于混合球谐展开的多级快速多极算法(SE-MLFMA) -势表示法和基于三角形/四面体的分组方案被应用。数值结果表明,伴随着更快的速度,改进的SE-MLFMA中RP的存储需求是传统MLFMA中RP的存储需求的几倍,而又不影响精度。还显示了使用OpenMP并行化和矢量算术逻辑单元(VALU)硬件加速技术的结果,以说明改进的SE-MLFMA方法的鲁棒性和可伸缩性。

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