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Ideas on recovery-based a posteriori error estimation for RWG-based currents in the Method of Moments

机译:基于矩量法的基于RWG的电流的基于恢复的后验误差估计的想法

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Smoothing of derivative values which correspond, for example, to the gradient of a finite element method (FEM) solution of a scalar field, is a well-known approach for obtaining an estimate of a higher-order derivative. The difference may be used to estimate the error in the derivative or recovery may simply be used as a post-processing tool. Recovery is not a well-explored topic for electromagnetic field integral equation solutions by the Method of Moments (MoM). Recently, a charge recovery procedure for the RWG-based MoM has been introduced. This paper explores the possibility of recovery for the current itself. Recovered current distributions and a posteriori estimated errors based on the recovered values are presented.
机译:平滑对应于例如标量场的有限元方法(FEM)解决方案的梯度的导数值是一种用于获得高阶导数估计的公知方法。可以将差异用于估计导数中的误差,也可以将回收率简单地用作后处理工具。通过矩量法(MoM),对于电磁场积分方程解,恢复不是一个很好探讨的话题。最近,已经引入了基于RWG的MoM的电荷恢复程序。本文探讨了电流自身恢复的可能性。给出了恢复的电流分布和基于恢复值的后验估计误差。

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