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Finite element solution for two-phase fluid flow in deforming porous media

机译:用于变形多孔介质中两相流体流动的有限元溶液

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A finite element numerical model for immiscible two-phase fluid flow in a deforming porous medium is presented. The displacements and the fluid pressures are taken as primary unknowns in the model and the constraint about the capillary pressure between two fluids is applied. The fully coupled governing equations which consist of the equilibrium and continuity equations for two immiscible fluids in a porous medium and their finite element solutions by the Galerkin method are given in this paper. To solve the semi-discretized governing differential equations in the time domain, a fully implicit procedure is presented. The stability analysis of the solution scheme is also carried out.
机译:提出了一种用于变形多孔介质中不混溶的两相流体流动的有限元数值模型。将位移和流体压力作为模型中的主要未知,并且施加两个流体之间的毛细管压力的约束。本文给出了通过Galerkin方法在多孔介质中的两个不混溶的流体的平衡和连续性方程组成的完全耦合的控制方程,并通过Galerkin方法。为了解决时域中的半离散化控制微分方程,呈现完全隐含的过程。还进行了解决方案方案的稳定性分析。

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