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Variational and D-N approaches for a magnetostatic Cauchy problem

机译:变形和D-N用于静磁的Cauchy问题的方法

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The purpose of this paper is to propose two numerical methods for a magnetostatic Cauchy problem. In this problem, the Cauchy data are prescribed on a part of the boundary of a bounded domain. Based on the variational method, the proper boundary value on the rest of the boundary and the corresponding magnetic field in the domain are determined. Another method is based on the Dirichlet-Neumaun (D-N) alternating method. After computations by using these two numerical methods, it is concluded that our variational algorithm is stable, and the numerical solution is in good agreement with the exact one. The D-N algorithm is better than the variational algorithm in the cost of computations.
机译:本文的目的是提出用于静静压Cauchy问题的两种数值方法。在这个问题中,Cauchy数据在有界域的边界的一部分上规定。基于变分方法,确定边界剩余边界的适当边界值和域中的相应磁场。另一种方法基于Dirichlet-Neumaun(D-N)交替方法。通过使用这两个数值方法计算后,得出结论,我们的变分算法是稳定的,并且数字解决方案与确切的分析术语吻合良好。 D-N算法优于计算成本中的变分算法。

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