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Numerical simulation and analysis of fluid flow hydrodynamics through a structured array of circular cylinders forming porous medium

机译:通过形成多孔介质的圆柱结构阵列的流体流动流体动力学的数值模拟和分析

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Numerical analysis of the mechanisms that govern the flow in a porous region is crucial for modeling porous media flows. This study describes an adapted and efficient turbulence modeling technique for this category of porous media flows. The main objective of the present study is to provide a detailed pore scale description of fluid flow and to analyze the formation of coherent structures in the wake region close to the solid wall subject to the effects of fine-scale turbulence. The computations were performed in a three-dimensional representative elementary volume (REV) of a porous matrix, which comprised a periodic array of circular cylinders. Two flow-modeling strategies were employed: the steady Reynolds averaged Navier-Stokes (RANS) and transient large eddy simulation (LES) approaches. In the RANS modeling framework, both standard k-ε and low Re k-ε turbulence models were used. The porosity (φ) of the porous REV and Reynolds number (Re_D) varied from 0.3 to 0.8 and 10 to 40,000, respectively. We investigated the effects of porosity and Re_D on the pore scale velocity distribution, overall macroscopic pressure gradient, and turbulent dynamics, and performed comparisons using RANS and LES calculations within the porous REV. The Darcy parameter (i.e., medium permeability, K) was computed and a correlation was determined between the medium porosity and permeability. The macroscopic pressure gradients in the three-dimensional REV were also compared with the Kozeny-Carman and Darcy-Forchheimer law.
机译:控制多孔区域中流动的机理的数值分析对于模拟多孔介质流动至关重要。这项研究描述了一种适用于此类多孔介质流的高效湍流建模技术。本研究的主要目的是提供流体流动的详细孔隙尺度描述,并分析受细尺度湍流影响的靠近固体壁的尾流区域内相干结构的形成。计算是在多孔基质的三维代表性基本体积(REV)中进行的,该基质包括圆柱体的周期性阵列。采用了两种流动建模策略:稳定的雷诺平均Navier-Stokes(RANS)和瞬态大涡模拟(LES)方法。在RANS建模框架中,同时使用了标准k-ε和低Rek-ε湍流模型。多孔REV的孔隙率(φ)和雷诺数(Re_D)分别从0.3至0.8和10至40,000变化。我们研究了孔隙度和Re_D对孔隙尺度速度分布,总体宏观压力梯度和湍流动力学的影响,并在多孔REV中使用RANS和LES计算进行了比较。计算达西参数(即介质渗透率,K),并确定介质孔隙率和渗透率之间的相关性。还将三维REV中的宏观压力梯度与Kozeny-Carman和Darcy-Forchheimer定律进行了比较。

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