首页> 外文会议>5th International Conference on Numerical Methods and Applications NMA 2002, Aug 20-24, 2002, Borovets, Bulgaria >Uniformly Convergent High-Order Schemes for a 2D Elliptic Reaction-Diffusion Problem with Anisotropic Coefficients
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Uniformly Convergent High-Order Schemes for a 2D Elliptic Reaction-Diffusion Problem with Anisotropic Coefficients

机译:各向异性系数的二维椭圆反应扩散问题的一致收敛高阶格式

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摘要

Two dimensional elliptic reaction - diffusion problem with highly anisotropic coefficients is considered. The second order derivative with respect to one of the independent variables is multiplied by a small parameter e. In this work, we construct and study finite difference schemes, defined on a priori Shishkin meshes, uniformly convergent with respect to the small parameter e, which have order three except for a logarithmic factor. Numerical experiments confirming the theoretical results are given.
机译:考虑二维椭圆反应-具有高各向异性系数的扩散问题。关于一个自变量的二阶导数乘以一个小参数e。在这项工作中,我们构建和研究在先验Shishkin网格上定义的有限差分方案,该方案相对于小参数e均匀收敛,除对数因子外,该参数具有三阶。数值实验证实了理论结果。

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