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Superconvergence of a combined mixed finite element and discontinuous Galerkin approximation for an incompressible miscible displacement problem

机译:不可压缩混溶位移问题的混合有限元和不连续Galerkin近似组合的超收敛

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摘要

A combined mixed finite element and discontinuous Galerkin approximation for an incompressible miscible displacement problem which includes molecular diffusion and dispersion in porous media is studied. That is to say, the mixed finite element method is applied to the flow equation, and the transport equation is solved by an interior penalty discontinuous Galerkin method. Convolution of the Darcy velocity approximation with the Bramble-Schatz kernel function and averaging are applied in the evaluation of the coefficients in the Galerkin procedure for the concentration. A superconvergence estimate is obtained. Numerical experimental results are presented to verify the theoretical analysis.
机译:研究了不可压缩的混溶位移问题的混合有限元和不连续Galerkin近似组合问题,该问题包括分子在多孔介质中的扩散和分散。也就是说,将混合有限元方法应用于流方程,并通过内部罚分不连续伽勒金方法求解输运方程。 Darcy速度逼近与Bramble-Schatz核函数的卷积以及求平均值被用于Galerkin程序中浓度系数的评估。获得超收敛估计。数值实验结果验证了理论分析的正确性。

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