首页> 外文会议>Second Biot Conference on Poromechanics Aug 26-28, 2002 Grenoble, France >Numerical simulation of multiphase flows in heterogeneous porous media
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Numerical simulation of multiphase flows in heterogeneous porous media

机译:非均质多孔介质中多相流的数值模拟

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The simulation of realistic multiphase flow problems in porous media requires efficient solution methods and means for handling the complicated structure of the media and heterogeneities. We present an approach for upscaling fine grid information such as absolute permeability to coarse scales in an approximation of flow and transport in heterogeneous porous media. The homogenization method used involves solving Darcy's equation subject to linear boundary conditions with flux conservation in subregions of the reservoir and can be readily applied to unstructured grids. A mixed finite element method s combined to a finite volume scheme on unstructured grids for the approximation of the solution of incompressible flow in heterogeneous porous media. We describe the methodology for a coupled system which includes an elliptic pressure-velocity equation and a nonlinear degenerate diffusion-convection saturation equation arising in modeling of flow and transport of two immiscible, incompressible fluids in a porous medium.
机译:对多孔介质中实际多相流问题的模拟需要有效的解决方法和手段来处理复杂的介质结构和非均质性。我们提出了一种方法,用于将精细网格信息(例如,绝对渗透率)放大到非均质多孔介质中流动和传输的近似值中的粗尺度。所用的均质化方法涉及求解线性边界条件下的Darcy方程,在储层子区域中通量守恒,并且可以轻松地应用于非结构化网格。在非结构网格上,混合有限元方法与有限体积方案相结合,用于近似计算非均质多孔介质中不可压缩流动的解。我们描述了一种耦合系统的方法,该系统包括椭圆形压力-速度方程和非线性简并扩散-对流饱和方程,该方程在多孔介质中两种不可混溶的不可压缩流体的流动和传输模型中产生。

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