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A Two-Dimensional Self-Adaptive hp Finite Element Method for the Analysis of Open Region Problems in Electromagnetics

机译:一种二维自适应HP有限元方法,用于分析电磁域内开放区问题

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A two-dimensional self-adaptive hp Finite Element Method (FEM) for the analysis of open region problems in electromagnetics is presented. An iterative FEM methodology for open region problems proposed by the authors is used. It reduces the solution of the open region problem to the solution of a low number of closed domain problems with very low computational cost for the second and subsequent iterations. Thus, the particularities due to the open nature of the problem are hidden and, among other advantages, self-adaptive strategies developed for conventional closed domains and, specifically, of hp type, can be used without modifications. The hp-FEM discretization is made in terms of quadrangles/triangles of variable order of approximation supporting anisotropy and hanging nodes. The adaptive strategy is fully automatic and is based on minimizing the interpolation error (by using the projection of the error from a fine grid) delivering exponential convergence rates for the energy error, even in the presence of singularities.
机译:二维自适应马力有限元法(FEM)为在电磁开口区域问题的分析被呈现。用于作者提出开放区域问题的迭代方法FEM。它减少了敞开区域的问题,以低数量的封闭结构域的问题与用于第二和随后的迭代非常低的计算成本的溶液中的溶液。因此,由于该问题的开放性的特殊性是隐藏的,除了其它优点之外,对于常规封闭式结构域和开发自适应策略具体地,HP型的,可以在不修改使用。在HP-FEM离散化中的近似支撑各向异性和悬挂节点可变顺序的四边形/三角形方面取得。自适应策略是全自动的,并且是基于最小化的内插误差(通过使用错误的投影从一个细网格)递送指数收敛率能量误差,即使在奇点的存在。

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