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Improved PISO algorithms for modeling density varying flow in conjugate fluid-porous domains

机译:改进的PISO算法,用于建模共轭流体-多孔域中的密度变化流

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Two modified segregated PISO algorithms are proposed, which are constructed to avoid the development of spurious oscillations in the computed flow near sharp interfaces of conjugate fluid-porous domains. The new collocated finite volume algorithms modify the Rhie-Chow interpolation to maintain a correct pressure-velocity coupling when large discontinuous momentum sources associated with jumps in the local permeability and porosity are present. The Re-Distributed Resistivity (RDR) algorithm is based on spreading flow resistivity over the grid cells neighboring a discontinuity in material properties of the porous medium. The Face Consistent Pressure (FCP) approach derives an auxiliary pressure value at the fluid-porous interface using momentum balance around the interface. Such derived pressure correction is designed to avoid spurious oscillations as would otherwise arise with a strictly central discretization. The proposed algorithms are successfully compared against published data for the velocity and pressure for two reference cases of viscous flow. The robustness of the proposed algorithms is additionally demonstrated for strongly reduced viscosity, i.e., higher Reynolds number flows and low Darcy numbers, i.e., low permeability of the porous regions in the domain, for which solutions without unphysical oscillations are computed. Both RDR and FCP are found to accurately represent porous media flow near discontinuities in material properties on structured grids. (C) 2015 Elsevier Inc. All rights reserved.
机译:提出了两种改进的分离式PISO算法,其构造是为了避免计算流体中共轭流体-多孔域的尖锐界面附近的杂散振荡的发展。新的并置有限体积算法修改了Rhie-Chow插值法,以在存在与局部渗透率和孔隙率跳跃相关的较大的不连续动量源时,保持正确的压力-速度耦合。重新分布电阻率(RDR)算法基于在多孔介质材料特性不连续附近的网格单元上分布流动电阻率。面一致压力(FCP)方法使用界面周围的动量平衡在流体-多孔界面处导出辅助压力值。这种导出的压力校正被设计成避免在严格的中心离散化情况下否则会产生的虚假振荡。所提出的算法已成功地与两种粘性流参考案例的速度和压力数据与已发布的数据进行了比较。此外,还证明了所提出算法的鲁棒性,可大大降低粘度,即更高的雷诺数流量和​​低达西数,即域中多孔区域的低渗透率,并为此计算出无物理振荡的解决方案。发现RDR和FCP均可准确表示结构化网格上材料特性不连续附近的多孔介质流。 (C)2015 Elsevier Inc.保留所有权利。

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