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首页> 外文期刊>SIAM Journal on Scientific Computing >Nonoverlapping domain decomposition with second order transmission condition for the time-harmonic Maxwell's equations
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Nonoverlapping domain decomposition with second order transmission condition for the time-harmonic Maxwell's equations

机译:时谐麦克斯韦方程组的具有二阶传递条件的非重叠域分解

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摘要

Nonoverlapping domain decomposition methods have been shown to provide efficient iterative algorithms for the solution of the time-harmonic Maxwell's equations. Convergence of the algorithms depends strongly upon the nature of the transmission conditions that communicate information between adjacent subdomains. In this work, we introduce a new second order transmission condition that improves convergence. In contrast to previous high order interface conditions, the new condition uses two second order transverse derivatives to improve the convergence of evanescent modes without deteriorating the convergence of propagating modes. An analysis using a splitting of the field into traverse electric and magnetic components demonstrates the improved convergence provided by the transmission condition. Numerical experiments demonstrate the effectiveness of the algorithm.
机译:非重叠域分解方法已被证明可以为时谐麦克斯韦方程组的求解提供有效的迭代算法。算法的收敛性在很大程度上取决于在相邻子域之间传递信息的传输条件的性质。在这项工作中,我们引入了一个新的二阶传输条件,该条件提高了收敛性。与先前的高阶界面条件相反,新条件使用两个二阶横向导数来改善e逝模的收敛而不会恶化传播模的收敛。使用将电场分成横向的电和磁分量进行的分析表明,传输条件提供了改进的收敛性。数值实验证明了该算法的有效性。

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