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The method of fundamental solutions for a biharmonic inverse boundary determination problem

机译:双调和逆边界确定问题的基本解法

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摘要

In this paper, a nonlinear inverse boundary value problem associated to the biharmonic equation is investigated. This problem consists of determining an unknown boundary portion of a solution domain by using additional data on the remaining known part of the boundary. The method of fundamental solutions (MFS), in combination with the Tikhonov zeroth order regularization technique, are employed. It is shown that the MFS regularization numerical technique produces a stable and accurate numerical solution for an optimal choice of the regularization parameter.
机译:本文研究了与双调和方程有关的非线性逆边值问题。这个问题包括通过使用边界的其余已知部分上的其他数据来确定解域的未知边界部分。基本解决方法(MFS)与Tikhonov零阶正则化技术结合使用。结果表明,MFS正则化数值技术为正则化参数的最佳选择提供了稳定而准确的数值解。

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