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Duality of the ie-mei method and its application to-2-D perfect conducting scatterers

机译:ie-mei方法的对偶及其在二维完美导电散射体中的应用

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We show that an integral equation formulation of the measured equation of invariance (IE-MEI) fulfills a duality and the duality is useful to solve the scattering problems to a 2-D object in TM and TE waves incident simultaneously. The duality of the IE-MEL is derived naturally from the formulation of the IE-MEI. Fromt he formulation, we have found that the application range of the IE-MEI method is very wide: it can treat scattering problems to perfect electric conductor (PEC), lossy mateials, and lossless materials as well. The excitation source can be at near or far from the scatterer. In the IE_MEL method, there exists efficient computational algorithm using sparse matrices. We show the validity of the algorithm by numerical examples of a circular and a square PEC cylinders illuminated by a TM and a TE plane waves.
机译:我们表明,测量的不变性方程(IE-MEI)的积分方程公式满足对偶性,并且对偶性对于解决同时入射的TM和TE波中二维物体的散射问题很有用。 IE-MEL的对偶性自然来自IE-MEI的制定。通过制定公式,我们发现IE-MEI方法的应用范围非常广:它可以处理散射问题,包括完美的电导体(PEC),有损耗的材料和无损耗的材料。激发源可以位于散射体附近或远离散射体。在IE_MEL方法中,存在使用稀疏矩阵的高效计算算法。我们通过由TM和TE平面波照亮的圆形和方形PEC圆柱体的数值示例来证明该算法的有效性。

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