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首页> 外文期刊>Engineering analysis with boundary elements >A novel three-dimensional element free Galerkin (EFG) code for simulating two-phase fluid flow in porous materials
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A novel three-dimensional element free Galerkin (EFG) code for simulating two-phase fluid flow in porous materials

机译:一种新颖的三维无元素Galerkin(EFG)代码,用于模拟多孔材料中的两相流体流动

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摘要

In the past few decades, numerical simulation of multiphase flow systems has received increasing attention because of its importance in various fields of science and engineering. In this paper, a three-dimensional numerical model is developed for the analysis of simultaneous flow of two fluids through porous media. The numerical approach is fairly new based on the element-free Galerkin (EFG) method. The EFG is a type of mesh-less method which has rarely been used in the field of flow in porous media. The weak forms of the governing partial differential equations are derived by applying the weighted residual method and Galerkin technique. The penalty method is utilized for imposition of the essential boundary conditions. To create the discrete equation system, the EFG shape functions are used for spatial discretization of pore fluid pressures and a fully implicit scheme is employed for temporal discretization. The obtained numerical results indicate that the EFG method has the capability to substitute the classical FE and FD approaches from the accuracy point of view, provided that the efficiency of the EFG is improved. The developed EFG code can be used as a robust numerical tool for simulating two-phase flow processes in the subsurface layers in various engineering disciplines.
机译:在过去的几十年中,多相流系统的数值模拟由于在科学和工程学的各个领域中的重要性而受到越来越多的关注。本文建立了三维数值模型,用于分析两种流体同时通过多孔介质的流动。数值方法是基于无元素Galerkin(EFG)方法的相当新的方法。 EFG是一种无网格方法,很少用于多孔介质的流动领域。控制偏微分方程的弱形式是通过应用加权残差法和Galerkin技术得出的。惩罚方法用于强加基本边界条件。为了创建离散方程系统,EFG形状函数用于孔隙流体压力的空间离散化,而全隐式方案用于时间离散化。获得的数值结果表明,从EF的角度来看,只要提高EFG的效率,EFG方法就可以替代经典的FE和FD方法。所开发的EFG代码可用作强大的数值工具,用于在各种工程学科中模拟地下层中的两相流动过程。

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