Application of Layered Medium Green's Function in Low Frequency Models for Numerical Solutions

K. Pirapaharan
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Abstract

An accurate and efficient technique is presented for obtaining numerical solutions of microstrip structures at low frequencies. In this approach, a new form of the electric-field spatial-domain Green's function is used in a symmetrical form that simplifies the discretization of the integral equation using the method of moments (MoM). Hence, a Helmholtz decomposition of the unknown currents is achieved by applying the loop-tree decomposition of the currents. However, the MoM matrix thus obtained still cannot be solved efficiently by iterative solvers due to the large number of iterations required. Consequently, a permutation of the loop-tree currents by a connection matrix is proposed to arrive at a current basis that yields a MoM matrix that can be solved efficiently by iterative solvers
分层中格林函数在低频模型数值解中的应用
提出了一种精确、高效的低频微带结构数值求解方法。该方法采用了一种新的电场-空间格林函数的对称形式,简化了积分方程的矩量法离散化。因此,未知电流的亥姆霍兹分解是通过应用电流的环树分解来实现的。然而,所得到的MoM矩阵由于需要大量的迭代,仍然不能被迭代求解器有效地求解。因此,通过连接矩阵对环树电流进行排列,以得到一个电流基,该电流基产生一个MoM矩阵,该矩阵可以通过迭代求解器有效地求解
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