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A two-fluid hyperbolic model in a porous medium

机译:多孔介质中的双流体双曲模型

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摘要

The paper is devoted to the computation of two-phase flows in a porous medium when applying the two-fluid approach. The basic formulation is presented first, together with the main properties of the model. A few basic analytic solutions are then provided, some of them corresponding to solutions of the one-dimensional Riemann problem. Three distinct Finite-Volume schemes are then introduced. The first two schemes, which rely on the Rusanov scheme, are shown to give wrong approximations in some cases involving sharp porous profiles. The third one, which is an extension of a scheme proposed by Kr?ner and Thanh [SIAM J. Numer. Anal. 43 (2006) 796-824] for the computation of single phase flows in varying cross section ducts, provides fair results in all situations. Properties of schemes and numerical results are presented. Analytic tests enable to compute the L1 norm of the error.
机译:本文致力于应用双流体方法计算多孔介质中的两相流。首先介绍基本公式,以及模型的主要属性。然后提供了一些基本的解析解,其中一些对应于一维Riemann问题的解。然后介绍了三种不同的有限体积方案。依赖于Rusanov方案的前两个方案在某些情况下显示出近似近似的多孔轮廓时给出错误的近似值。第三个是Kr?ner和Thanh提出的方案的扩展[SIAM J. Numer。肛门[J.Am.Chem.Soc.43(2006)796-824]用于计算不同横截面管道中的单相流,在所有情况下均提供了合理的结果。给出了方案的性质和数值结果。分析测试可以计算误差的L1范数。

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