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Guided-mode extracted integral equation combined with quasi-multiple medium for computer aided design of 2-dimensional waveguide

机译:引导模式提取的整体方程与二维波导计算机辅助设计的准多介质相结合

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The guided-mode extracted integral equation (GMEIE) was proposed as a basic theory for the computer aided design (CAD) of a 2-dimensional waveguide (Tanaka, K. and Kojima, M., 1988). The GMEIE has some advantages: (1) it is solved by the standard method of moments; (2) it does not use a mode expansion technique; (3) it is mathematically rigorous. The disadvantage of the GMEIE is that the coefficient matrix obtained by the standard method of moments is dense. Therefore, the computational cost to solve the matrix equation is expensive, and a fast method is required to solve the huge problem and to extend it to the 3-dimensional waveguide problem. The quasi-multiple medium (QMM) method (Yu, W. et al., 2003; Yu and Wang, Z., 2003) decomposes each region into a few fictitious medium regions. Applying the method of moments, QMM generates a coefficient matrix with high sparsity. We derive a GMEIE combined with QMM, in order to reduce the computational cost. When the GMEIE combined with QMM is discretized into a matrix equation by the standard method of moments, the resultant matrix has high sparsity. The computational cost of the matrix vector multiplication is reduced when an iterative method is used to solve the sparse matrix equation.
机译:提出了引导模式提取的整体方程(GMEIE)作为二维波导(Tanaka,K.和Kojima,M.,1988)的计算机辅助设计(CAD)的基本理论。 Gmeie有一些优点:(1)通过标准的时刻解决; (2)它不使用模式扩展技术; (3)在数学上严谨。 Gmeie的缺点是通过标准的时刻获得的系数矩阵是致密的。因此,解决矩阵方程的计算成本是昂贵的,并且需要快速方法来解决巨大的问题并且将其扩展到三维波导问题。准多种培养基(QMM)方法(yu,W.等,2003; Yu和Wang,Z.,2003)将每个地区分解成一些虚构的中区域。施用矩的方法,QMM产生具有高稀疏性的系数矩阵。我们派生了GMEIE与QMM相结合,以减少计算成本。当GMEIE与QMM相结合的当通过标准的时刻分散到矩阵方程时,所得矩阵具有高稀疏性。当使用迭代方法解决稀疏矩阵方程时,减少了矩阵矢量乘法的计算成本。

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