Vector and Parallel Implementations for the FDTD Analysis of Millimeter Wave Planar Antennas

H. Hoteit, R. Sauleau, B. Philippe, P. Coquet, J. Daniel
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引用次数: 29

Abstract

The 3D Finite-Difference Time-Domain (FDTD) method is a powerful numerical technique for directly solving Maxwell's equations. This paper describes its implementation on high speed computers. This technique is used here for the analysis of millimeter wave planar antennas. In our algorithm, Berenger's Perfectly Matched Layers (PML) are implemented as absorbing boundary conditions to mimic free space. Dielectric and metallic losses are taken into account in a recursive and dispersive formulation. We present the main techniques implemented to optimize the non-sequential program on vector computers. Besides, two parallel supercomputers of different architectures as well as a multi-user network of Sun workstations are used to investigate the parallel FDTD code. The performances obtained on vector/distributed memory massively parallel/hybrid computers show that the FDTD algorithm is ideally suited for the implementations on both vector and parallel computers. Comparisons with experimental results in the millimeter wave frequency band validate our codes.
毫米波平面天线时域有限差分分析的矢量与并行实现
三维时域有限差分法(FDTD)是直接求解麦克斯韦方程组的一种强大的数值方法。本文描述了它在高速计算机上的实现。此技术用于毫米波平面天线的分析。在我们的算法中,Berenger的完美匹配层(PML)被实现为吸收边界条件来模拟自由空间。介质和金属损耗在递归和色散公式中考虑。本文介绍了在矢量计算机上实现非顺序程序优化的主要技术。此外,还利用两台不同架构的并行超级计算机和Sun工作站的多用户网络对并行FDTD代码进行了研究。在矢量/分布式存储器大规模并行/混合计算机上获得的性能表明,时域有限差分算法非常适合在矢量和并行计算机上实现。与毫米波频段的实验结果进行了比较,验证了所编代码的有效性。
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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