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A semi-implicit method for incompressible three-phase flow in porous media

机译:多孔介质中不可压缩三相流的半隐式方法

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In this paper, we present a semi-implicit method for the incompressible three-phase flow equations in two dimensions. In particular, a high-order discontinuous Galerkin spatial discretization is coupled with a backward Euler discretization in time. We consider a pressure-saturation formulation, decouple the pressure and saturation equations, and solve them sequentially while still keeping each equation implicit in its respective unknown. We present several numerical examples on both homogeneous and heterogeneous media, with varying permeability and porosity. Our results demonstrate the robustness of the scheme. In particular, no slope limiters are required and a relatively large time step may be taken.
机译:在本文中,我们提出了二维不可压缩三相流方程的半隐式方法。特别地,高阶不连续Galerkin空间离散化与时间上的向后欧拉离散化结合。我们考虑压力饱和公式,将压力方程和饱和方程解耦,并依次求解它们,同时仍将每个方程隐式包含在各自的未知数中。我们在均质和非均质介质上都给出了几个数值示例,具有不同的渗透率和孔隙率。我们的结果证明了该方案的鲁棒性。特别地,不需要斜坡限制器,并且可以采取相对较大的时间步长。

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