Computational electromagnetic solutions for large-scale conductors, left-handed metamaterials and plasmonic nanostructures

F. Obelleiro, J. M. Taboada, M. Araújo, L. Landesa
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Abstract

We present some integral-equation approaches for the accurate solution of different problems in computational electromagnetics. First, an efficient MPI/OpenMP parallel implementation of MLFMA-FFT algorithm is presented for the solution of large-scale metallic conducting bodies. By combining the high scalability of FMM-FFT with the high efficiency of the MLFMA, a challenging problem with more than one billion unknowns was solved using a parallel supercomputer. Second, looking for the extension of these rigorous approaches to the new problems devised with the advent of nanoscience and nanotechnology, the integral-equation method was successfully applied to the solution of left-handed metamaterials and plasmonic nanostructures. Numerical examples are presented that confirm the validity and versatility of this approach for the accurate resolution of problems in the context of leading-edge nanoscience and nanotechnology applications.
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大规模导体、左旋超材料和等离子体纳米结构的计算电磁解
本文给出了计算电磁学中不同问题精确求解的积分方程方法。首先,提出了一种高效的MLFMA-FFT算法的MPI/OpenMP并行实现,用于求解大型金属导电体。结合FMM-FFT的高可扩展性和MLFMA的高效率,利用并行超级计算机解决了一个具有超过10亿个未知数的挑战性问题。其次,寻找这些严谨方法的扩展,以解决随着纳米科学和纳米技术的出现而出现的新问题,积分方程方法成功地应用于左旋超材料和等离子体纳米结构的求解。数值例子证实了该方法的有效性和通用性,以准确解决前沿纳米科学和纳米技术应用中的问题。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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Hardware accelerated computing for electromagnetics applications Hybrid MPI/OpenMP parallelization of the explicit Volterra integral equation solver for multi-core computer architectures Divergence-Taylor-orthogonal basis functions for the discretization of second-kind surface integral equations in the method of moments A parallel sparse solver and its relation to graphs High-order vector bases for computational electromagnetics
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