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Exploiting Planes of Magnetic Symmetry in the Fast Multipole Method

机译:快速多极法利用磁对称平面

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For the analysis of typical frequency-domain problems in EMC the method of moments (MoM) [1] is frequently used. The amount of memory required for a simulation is growing with the square of the number of unknowns N and the computation time is even growing with N~3. Because of this the classic MoM is only of limited applicability for the investigation of extended objects. In order to be able to analyze electrically large objects acceleration methods have to be applied which are capable to reduce the memory and time requirement of a MoM simulation. The fast multipole method (FMM) is such an approach [2], having a complexity of O(N~(3/2)) for both time and memory in its one level version. The focus of this paper is the exploitation of magnetic symmetry planes in an FMM-based analysis. It turns out that exploiting symmetry improves the performance of the numerical analysis yielding a reduction of computation time and memory requirement by more than 50%.
机译:为了分析EMC中典型的频域问题,通常使用矩(MOM)[1]的方法。 模拟所需的内存量随着未知数N的正方形而增长,并且计算时间甚至与n〜3生长。 因此,这种经典妈妈仅对延伸对象的调查仅适用于有限的适用性。 为了能够分析电动大物体,必须应用加速方法,其能够减少MOM仿真的存储器和时间要求。 快速的多极方法(FMM)是这样的方法[2],其在其一个级别版本中的时间和内存具有O(n〜(3/2))的复杂性。 本文的重点是在基于FMM的分析中利用磁对称平面。 事实证明,利用对称性提高了数值分析的性能,从而减少计算时间和内存要求超过50%。

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