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A computational model for coupled multiphysics processes of CO_2 sequestration in fractured porous media

机译:裂隙多孔介质中CO_2螯合的多物理场耦合多物理过程的计算模型

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In this paper, a computational model for the simulation of coupled hydromechanical and electrokinetic flow in fractured porous media is introduced. Particular emphasis is placed on modeling CO_2 flow in a deformed, fractured geological formation and the associated electrokinetic flow. The governing field equations are derived based on the averaging theory and the double porosity model. They are solved numerically with a mixed discretization scheme, formulated on the basis of the standard Galerkin finite element method, the extended finite element method, the level-set method and the Petrov-Galerkin method. The standard Galerkin method is utilized to discretize the equilibrium and the diffusive dominant field equations, and the extended finite element method, together with the level-set method and the Petrov-Galerkin method, are utilized to discretize the advective dominant field equations. The level-set method is employed to trace the CO_2 plume front, and the extended finite element method is employed to model the high gradient in the saturation field front. The proposed mixed discretization scheme leads to a convergent system, giving a stable and effectively mesh-independent model. The accuracy and computational efficiency of the proposed model is evaluated by verification and numerical examples. Effects of the fracture spacing on the CO_2 flow and the streaming potential are discussed.
机译:本文介绍了一种用于模拟裂隙多孔介质中流体动力流与动力流耦合的计算模型。特别强调的是对变形,破碎的地质构造中的CO_2流动以及相关的电动流动进行建模。根据平均理论和双重孔隙率模型推导了控制场方程。通过混合离散化方案对它们进行数值求解,该混合离散化方案是在标准Galerkin有限元方法,扩展有限元方法,水平集方法和Petrov-Galerkin方法的基础上制定的。使用标准的Galerkin方法离散化平衡和扩散主场方程,使用扩展的有限元方法以及水平集方法和Petrov-Galerkin方法离散化对流主场方程。采用水平集法追踪CO_2羽状流锋,采用扩展有限元法模拟饱和场前的高梯度。所提出的混合离散化方案导致了收敛系统,从而给出了稳定且有效的网格无关模型。通过验证和数值算例对所提出模型的准确性和计算效率进行了评估。讨论了裂缝间距对CO_2流量和流势的影响。

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