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首页> 外文期刊>Journal of porous media >NUMERICAL COMPUTATION OF MACROSCOPIC TURBULENT QUANTITIES IN A POROUS MEDIUM: AN EXTENSION TO A MACROSCOPIC TURBULENCE MODEL
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NUMERICAL COMPUTATION OF MACROSCOPIC TURBULENT QUANTITIES IN A POROUS MEDIUM: AN EXTENSION TO A MACROSCOPIC TURBULENCE MODEL

机译:多孔介质中宏观湍流量的数值计算:对宏观湍流模型的扩展

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摘要

A numerical study is conducted using a standard numerical model for a porous medium consisting of a staggered arrangement of square cylinders. Fully developed macroscopic turbulent kinetic energy and dissipation rate are derived and analyzed for different porosities of the medium at different Reynolds numbers. The results obtained are used to extend the applicability range of an existing macroscopic turbulence model in porous media to low-Reynolds-number turbulent flows. It is shown that the levels of normalized macroscopic turbulent kinetic energy and dissipation rate are not constant over the entire range of Reynolds number. These quantities increase from lower levels at low Reynolds numbers up to an asymptotic value being independent of Reynolds number. The constants in the closure expression of the macroscopic turbulence equations are modified using the present results. Finally, in order to highlight the importance of the present modifications, the results of the macroscopic turbulence model before and after the modifications are compared for two cases.
机译:使用标准数值模型对多孔介质进行数值研究,该多孔介质由方形圆柱体交错排列组成。得出了充分发展的宏观湍动能和耗散率,并分析了不同雷诺数下介质的不同孔隙率。获得的结果用于将现有的宏观湍流模型在多孔介质中的适用范围扩展到低雷诺数湍流。结果表明,在整个雷诺数范围内,归一化的宏观湍动能和耗散率的水平不是恒定的。这些数量从低雷诺数下的较低水平增加到独立于雷诺数的渐近值。使用当前结果可以修改宏观湍流方程的闭合表达式中的常数。最后,为了强调本修改的重要性,针对两种情况,对修改前后的宏观湍流模型的结果进行了比较。

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