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Modified weak Galerkin method with weakly imposed boundary condition for convection-dominated diffusion equations

机译:对对流统治扩散方程弱施加边界条件的改进弱Galerkin方法

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摘要

In this paper, a modified weak Galerkin (MWG) finite element method with weakly imposed boundary conditions is presented for solving convection-dominated diffusion equations. The method is shown uniformly stable for all diffusion parameters. The method converges at the optimal order for large diffusion problems in the energy norm, and at half a super-convergent order for small diffusion problems. Various numerical examples are presented, showing that the method is as effective as the weak Galerkin method.
机译:本文介绍了一种改进的弱Galerkin(MWG)有限元方法,其具有弱施加的边界条件,用于求解对流主导的扩散方程。该方法显示为所有扩散参数均匀稳定。该方法以最佳顺序收敛于能量规范中的大扩散问题,以及用于小扩散问题的一半超级收敛顺序。提出了各种数值示例,表明该方法与弱Galerkin方法一样有效。

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