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A three-dimensional mesh-free model for analyzing multi-phase flow in deforming porous media

机译:用于分析多孔介质变形中多相流的三维无网格模型

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Fully coupled flow-deformation analysis of deformable multiphase porous media saturated by several immiscible fluids has attracted the attention of researchers in widely different fields of engineering. This paper presents a new numerical tool to simulate the complicated process of two-phase fluid flow through deforming porous materials using a mesh-free technique, called element-free Galerkin (EFG) method. The numerical treatment of the governing partial differential equations involving the equilibrium and continuity equations of pore fluids is based on Galerkin's weighted residual approach and employing the penalty method to introduce the essential boundary conditions into the weak forms. The resulting constrained Galerkin formulation is discretized in space using the same EFG shape functions for the displacements and pore fluid pressures which are taken as the primary unknowns. Temporal discretization is achieved by utilizing a fully implicit scheme to guarantee no spurious oscillatory response. The validity of the developed EFG code is assessed via conducting a series of simulations. According to the obtained numerical results, adopting the appropriate values for the EFG numerical factors can warrant the satisfactory application of the proposed mesh-free model for coupled hydro-mechanical analysis of applied engineering problems such as unsaturated soil consolidation and infiltration of contaminant into subsurface soil layers.
机译:几种不混溶流体饱和的可变形多相多孔介质的全耦合流-变形分析引起了工程学广泛领域的研究人员的关注。本文提出了一种新的数值工具,使用无网格技术(称为无元素伽勒金(EFG)方法)来模拟通过多孔材料变形的两相流体流动的复杂过程。涉及孔隙流体平衡和连续性方程的支配偏微分方程的数值处理是基于Galerkin的加权残差法,并采用罚分法将基本边界条件引入弱形式。对于位移和孔隙流体压力,使用相同的EFG形状函数,将所得的受限Galerkin公式在空间中离散化,这是主要未知数。时间离散化通过利用完全隐式方案来实现,以确保没有伪振荡响应。通过进行一系列模拟,可以评估开发出的EFG代码的有效性。根据获得的数值结果,为EFG数值因子采用适当的值可以保证所提出的无网格模型在工程力学问题(如非饱和土固结和污染物渗入地下土壤)的水力耦合分析中得到令人满意的应用。层。

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