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Non-conforming finite element tearing and interconnecting method with one Lagrange multiplier for solving large-scale electromagnetic problems

机译:一个拉格朗日乘法器的非协调有限元撕裂和互连方法,用于解决大规模电磁问题

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摘要

A non-conforming finite element tearing and interconnecting method is proposed for the numerical analysis of large-scale three-dimensional electromagnetic problems. The whole computational domain is partitioned into many smaller subdomains, and a Robin-type transmission condition is introduced at the shared interfaces to exchange data among subdomains. A set of orthogonal polynomials is introduced to approximate auxiliary unknowns between adjacent subdomains. Then, a one-Lagrange multiplier scheme is applied to deal with non-conforming meshes at the interfaces. With the help of the Schur complement approach, the method formulates a reduced-order interface problem, which can be solved using an iterative algorithm. Once the resulting interface problem is solved, the unknown electric field in each subdomain can be calculated in parallel. Numerical examples are given to demonstrate the efficiency of the method.
机译:针对大型三维电磁问题的数值分析,提出了一种非协调有限元撕裂与互连的方法。整个计算域被划分为许多较小的子域,并且在共享接口处引入了Robin型传输条件以在子域之间交换数据。引入一组正交多项式来近似相邻子域之间的辅助未知数。然后,应用一个Lagrange乘法器方案来处理接口处的不合格网格。借助Schur补码方法,该方法可以制定降阶接口问题,可以使用迭代算法解决该问题。一旦解决了最终的界面问题,就可以并行计算每个子域中的未知电场。数值算例表明了该方法的有效性。

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