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Analysis of hydrodynamic and thermal dispersion in porous media by means of a local approach

机译:利用局部方法分析多孔介质中的流体动力和热扩散

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A pore scale analysis is implemented in this numerical study to investigate the behavior of microscopic inertia and thermal dispersion in a porous medium with a periodic structure. The macroscopic characteristics of the transport phenomena are evaluated with an averaging technique of the controlling variables at a pore scale level in an elementary cell of the porous structure. The Darcy-Forchheimer model describes the fluid motion through the porous medium while the continuity and Navier-Stokes equations are applied within the unit cell. An average energy equation is employed for the thermal part of the porous medium. The macroscopic pressure loss is computed in order to evaluate the dominant microscopic inertial effects. Local fluctuations of velocity and temperature at the pore scale are instrumental in the quantification of the thermal dispersion through the total effective thermal diffusivity. The numerical results demonstrate that microscopic inertia contributes significantly to the magnitude of the macroscopic pressure loss, in some instances with as much as 70%. Depending on the nature of the porous medium, the thermal dispersion may have a marked bearing on the heat transfer, particularly in the streamwise direction for a highly conducting fluid and certain values of the Peclet number.
机译:在此数值研究中进行了孔尺度分析,以研究具有周期性结构的多孔介质中微观惯性和热分散的行为。传输现象的宏观特征通过多孔结构的基本单元中孔尺度水平的控制变量的平均技术进行评估。 Darcy-Forchheimer模型描述了流体在多孔介质中的运动,而连续性和Navier-Stokes方程则应用到了晶胞中。对于多孔介质的热部分采用平均能量方程。计算宏观压力损失,以便评估主要的微观惯性效应。孔尺度上速度和温度的局部波动有助于通过总有效热扩散率量化热分散。数值结果表明,微观惯性极大地影响了宏观压力损失的大小,在某些情况下高达70%。取决于多孔介质的性质,热分散可能对传热有显着影响,特别是对于高传导性流体和一定的佩克利数值而言,尤其是沿流向。

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