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A New Power Series Solution Approach to Solving Electrically Large Complex Electromagnetic Scattering Problems

机译:解决电大的复杂电磁散射问题的新幂级数解决方案

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In this work, we present a new power series solution procedure to obtain induced currents and scattered fields on a large conducting body due to a plane wave incidence. The procedure follows standard method of moments approach yet is applicable to electrically large problems. The first step involves approximating the given structure via standard geometrical discretization and defining the conventional basis functions to approximate the induced current. The next step involves gathering the total number of basis functions into a small number of groups thereby casting the moment matrix into a collection of submatrices representing self and mutual interaction between the groups. Next, the procedure involves eliminating the interaction of two immediate neighbors on any selected group. This process results in a diagonally-dominant moment matrix assuming the group size is sufficiently large. Also the procedure sets the matrix blocks residing on either side of the diagonal block to zero. The new matrix equation can be solved in many ways efficiently. However, this work proposes using power series approach to obtain accurate solution results. The present approach is simple, efficient, highly amenable for parallel processing, and retains all the advantages of conventional method of moments scheme. Several numerical examples are presented to validate the numerical method.
机译:在这项工作中,我们提出了一种新的幂级数解法,以便获得由于平面波入射而在大型导体上产生的感应电流和散射场。该程序遵循矩量法的标准方法,但适用于电气大问题。第一步包括通过标准几何离散化近似给定结构,并定义常规的基函数以近似感应电流。下一步涉及将基函数的总数收集到少量的组中,从而将矩量矩阵转换为子矩阵的集合,这些子矩阵表示组之间的自身和相互交互。接下来,该过程涉及消除任何选定组上两个直接邻居的交互。假定组大小足够大,此过程将产生对角线主导矩矩阵。该过程还将位于对角线块两侧的矩阵块设置为零。新的矩阵方程可以用许多方法有效地求解。但是,这项工作建议使用幂级数方法来获得准确的解决方案结果。本方法简单,有效,高度适合并行处理,并且保留了传统矩量法的所有优点。给出了几个数值例子来验证数值方法。

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