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A control volume based finite element method for simulating incompressible two-phase flow in heterogeneous porous media and its application to reservoir engineering

机译:基于控制体积的非均质多孔介质中不可压缩两相流模拟的有限元方法及其在油藏工程中的应用

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Applying the standard Galerkin finite element method for solving flow problems in porous media encounters some difficulties such as numerical oscillation at the shock front and discontinuity of the velocity field on element faces. Discontinuity of velocity field leads this method not to conserve mass locally. Moreover, the accuracy and stability of a solution is highly affected by a non-conservative method. In this paper, a three dimensional control volume finite element method is developed for two-phase fluid flow simulation which overcomes the deficiency of the standard finite element method, and attains high-orders of accuracy at a reasonable computational cost. Moreover, this method is capable of handling heterogeneity in a very rational way. A fully implicit scheme is applied to temporal discretization of the governing equations to achieve an unconditionally stable solution. The accuracy and efficiency of the method are verified by simulating some waterflooding experiments. Some representative examples are presented to illustrate the capability of the method to simulate two-phase fluid flow in heterogeneous porous media.
机译:应用标准的Galerkin有限元方法来解决多孔介质中的流动问题会遇到一些困难,例如在激波前部的数值振荡以及单元面上速度场的不连续性。速度场的不连续性导致该方法无法局部保存质量。而且,溶液的准确性和稳定性受非保守方法的影响很大。本文提出了一种用于两相流模拟的三维控制体积有限元方法,该方法克服了标准有限元方法的不足,以合理的计算成本获得了较高的精度。而且,该方法能够以非常合理的方式处理异质性。将完全隐式方案应用于控制方程的时间离散化,以实现无条件稳定的解决方案。通过模拟注水实验,验证了该方法的准确性和有效性。提出了一些代表性的例子来说明该方法模拟非均质多孔介质中两相流体流动的能力。

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