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A Subregion Expansion Method for Computational Electromagnetics

机译:用于计算电磁的子区域扩展方法

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This paper presents a new semi-analytical method for computational electromagnetics. Today, the usual electromagnetic field simulation codes are mainly based on the finite element method (FEM). FEM uses the piecewise low order polynomials to approximate different kind of solution functions. The particular nature of a given problem is not considered, which greatly enhances the method's applicability but depresses the efficiency. In this method, the entire field domain has to be covered with fine mesh, especially in those parts where the field changes sharply, thus requiring a large number of elements (and also unknowns) to calculate the field with sufficient precision. This often makes the codes useless due to the computation cost (CPU time and memory) before some very complex problems. To overcome these limitations, quick and highly efficient techniques are pursued all along. The semi-analytical method is such a direction. The main idea of this scheme is to combine the advantages of both the high efficiency of analytical techniques and the flexibility of numerical methods [1-2].
机译:本文提出了一种新的计算电磁学半分析方法。如今,通常的电磁场仿真代码主要基于有限元方法(FEM)。 FEM使用分段低阶多项式来近似不同类型的解决方案功能。不考虑给定问题的特殊性,这大大提高了该方法的适用性,但抑制了效率。在该方法中,必须使用细网格覆盖整个字段域,尤其是在该字段急剧变化的那些部分中,因此需要大量的元素(以及也未知)以具有足够的精度来计算该字段。这通常会使代码无用导致在一些非常复杂的问题之前的计算成本(CPU时间和内存)。为了克服这些局限,一直追求快速和高效的技术。半分析方法是这样的方向。该方案的主要思想是结合分析技术高效率的优点和数值方法的灵活性[1-2]。

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