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Boundary Element Methods for Eddy Current Computation

机译:涡流计算的边界元方法

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摘要

This paper studies numerical methods for eddy current problems in the case of homogeneous, isotropic, and linear materials. It provides a survey of approaches that entirely rely on boundary integral equations and their conforming Galerkin discretization. The pivotal role of potentials is discussed, as well as the topological issues raised by their use. Direct boundary integral equations and the so-called symmetric coupling of the integral equations corresponding to the conductor and the non-conducting regions is employed. It gives rise to coupled variational problems that are elliptic in suitable trace spaces. This implies quasi-optimal convergence of Galerkin boundary element schemes.
机译:本文研究了均质,各向同性和线性材料情况下涡流问题的数值方法。它提供了对完全依赖边界积分方程及其一致的Galerkin离散化方法的概述。讨论了电位的关键作用,以及电位的使用所引起的拓扑问题。采用直接边界积分方程和对应于导体和非导体区域的积分方程的所谓的对称耦合。这就产生了在合适的迹线空间中椭圆形的耦合变分问题。这意味着Galerkin边界元方案的准最优收敛。

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