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An implicit algorithm of solving Navier-Stokes equations to simulate flows in anisotropic porous media

机译:一种求解Navier-Stokes方程来模拟各向异性多孔介质中流动的隐式算法

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摘要

A coupled computational algorithm for modified Navier-Stokes equations to simulate flows in anisotropic porous media is proposed and described. The difference from the classic SIMPLE algorithm is in the completely implicit relationship between velocity and pressure owing to the implicit terms of the pressure and mass flow gradients in the continuity equation and momentum equation. One of the attractive features of this algorithm is the possibility of completely implicit discretization of off-diagonal components of the porous medium resistance tensor in the right-hand side of the momentum equation. Implicit discretization allows reducing the number of linear iterations as compared to the SIMPLE algorithm with explicit discretization of off-diagonal components. The specific features of discretization of modified equations including the discretization of boundary conditions and components of the porous medium resistance tensor are considered. The proposed algorithm is verified in comparison with the SIMPLE algorithm on a series of benchmark problems, such as the problem of a flow through a porous insert, a flow in a divided channel, and a flow through a cylindrical porous filter. The total problem runtimes and the number of iterations required for complete convergence are given to compare the two algorithms. (C) 2017 Elsevier Ltd. All rights reserved.
机译:提出并描述了用于模拟各向异性多孔介质中的流动的修改的Navier-Stokes方程的耦合计算算法。由于连续性方程和动量方程中的压力和质量流梯度的隐式术语,来自经典简单算法的差异在速度和压力之间的完全隐含关系。该算法的其中一个有吸引力的特征是在动量方程的右侧的多孔介质电阻张量的完全隐式地离散分离的可能性。隐式离散化允许与具有外离子分量的明确离散化的简单算法相比,减少线性迭代的数量。考虑了包括边界条件的离散化和多孔介质阻力张量的离散方程离散化的具体特征。与一系列基准问题上的简单算法相比,验证了所提出的算法,例如通过多孔插入件的流动的问题,分开的通道中的流动,以及通过圆柱形多孔滤波器的流动。给出了完全收敛所需的总问题运行时间和迭代的数量来比较这两个算法。 (c)2017 Elsevier Ltd.保留所有权利。

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