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Enriched Galerkin methods for two-phase flow in porous media with capillary pressure

机译:富含多孔介质中的两相流程的富含Galerkin方法,毛细管压力

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In this paper, we propose an enriched Galerkin (EG) approximation for a two-phase pressure saturation system with capillary pressure in heterogeneous porous media. The EG methods are locally conservative, have fewer degrees of freedom compared to discontinuous Galerkin (DG), and have an efficient pressure solver. To avoid non-physical oscillations, an entropy viscosity stabilization method is employed for high order saturation approximations. Entropy residuals are applied for dynamic mesh adaptivity to reduce the computational cost for larger computational domains. The iterative and sequential IMplicit Pressure and Explicit Saturation (IMPES) algorithms are treated in time. Numerical examples with different relative permeabilities and capillary pressures are included to verify and to demonstrate the capabilities of EG. (c) 2018 Elsevier Inc. All rights reserved.
机译:在本文中,我们提出了一种富集的Galerkin(例如)近似用于两相压力饱和系统,其具有异质多孔介质中的毛细管压力。 例如,与不连续的Galerkin(DG)相比,例如方法是局部保守的,具有较少的自由度,并且具有有效的压力求解器。 为了避免非物理振荡,采用熵粘度稳定方法用于高阶饱和近似。 熵差值用于动态网格适应性,以降低更大的计算域的计算成本。 迭代和顺序隐式压力和显式饱和度(IMP)及时处理。 包括不同相对渗透率和毛细管压力的数值例子来验证并展示例如例如的能力。 (c)2018年Elsevier Inc.保留所有权利。

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