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Error estimates for the finite element solution of elliptic problems with nonlinear Newton boundary conditions

机译:非线性牛顿边界条件下椭圆问题有限元解的误差估计

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摘要

The paper is concerned with the study of an elliptic boundary value problem with a nonlinear Newton boundary condition. The existence and uniqueness of the solution of the continuous problem is a consequence of the monotone operator theory. The main attention is paid to the investigation of the finite element approximation using numerical integration for the evaluation of boundary integrals. The error estimates for the solution of the discrete finite element problem are derived.
机译:本文涉及具有非线性牛顿边界条件的椭圆边界值问题的研究。连续问题解的存在和唯一性是单调算子理论的结果。主要关注于使用数值积分评估边界积分的有限元逼近的研究。推导了离散有限元问题解的误差估计。

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