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A new computational approach to solve the self-consistent GTTD formulation

机译:解决自洽GTTD公式的新计算方法

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For avoiding mathematical complexity occuring in the 2-dimensional exterior scattering problems, which consists of an infinitely-long perfectly-conducting convex cylinder illuminated by a source of current filament, either electric or magnetic, near the cylinder, N. Wang [1] proposed a self-consistent GTD formulation. The latter avers that, if the 2-dimensional problem is concerned with, the convex surface may be alternatively modeled to be composed of flat planes linking with wedges of finite number, then the original convex surface diffraction problem is transformed into an one of just considering the wedge diffraction and geometrical optic field calculation, refer to Fig. 1. Moreover a matrix with sparse manner is always resulted in the self-consistent GTD formulation, fortunately, due to the specially inbred characteristics of the constituent in this matrix, the Gauss-Seidel iterative method may be applied to solve this formulation very effectively since the convergence condition is well satisfied.
机译:为了避免在二维外部散射问题中发生数学复杂性,该问题由无限长的完美导电的凸圆柱体组成,并由圆柱附近的电流丝源(电或磁)照亮,N。Wang [1]自洽的GTD公式。后者避免了,如果涉及二维问题,则可以替代地将凸面建模为由与有限数量的楔形链接的平面组成,然后将原始凸面衍射问题转换为仅考虑的一个问题。楔形衍射和几何光学场的计算,请参见图1。此外,幸运的是,由于稀疏方式的矩阵总是具有自洽的GTD公式,这是由于该矩阵中的成分具有特殊的近交特性,因此,高斯-由于收敛条件得到了很好的满足,因此可以采用Seidel迭代法非常有效地求解该公式。

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