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Modelling the flow of power-law fluids through anisotropic porous media at low-pore Reynolds number

机译:在低孔雷诺数下模拟幂律流体通过各向异性多孔介质的流动

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摘要

The flow of power-law fluids through fibrous media at low-pore Reynolds number is investigated using the homogenization method for periodic structures with multiple scale expansions. This upscaling process shows that the macroscopic pressure gradient is also a power-law of the volume averaged velocity field. To determine the complete structure of the macroscopic flow law, numerical simulations have to be performed on representative elementary volume of porous media. In this paper, this has been achieved on 2D periodic arrays of parallel fibers with elliptical cross section of different aspect ratios. It is found that macroscopic flow models already proposed in the literature fail in reproducing numerical data within the whole volume fractions of fibers and aspect ratios ranges. Consequently, a novel methodology is proposed to establish the macroscopic tensorial seepage law within the framework of the theory of anisotropic tensor functions and using mechanical iso-dissipation curves. This methodology is illustrated through our numerical results. (c) 2006 Elsevier Ltd. All rights reserved.
机译:使用均质化方法对具有多尺度膨胀的周期性结构研究了幂律流体在低孔雷诺数下通过纤维介质的流动。该放大过程表明,宏观压力梯度也是体积平均速度场的幂律。为了确定宏观流定律的完整结构,必须对多孔介质的代表性基本体积进行数值模拟。在本文中,这是在具有不同纵横比的椭圆形横截面的平行纤维的二维周期阵列上实现的。发现在文献中已经提出的宏观流动模型不能在纤维的整个体积分数和纵横比范围内再现数值数据。因此,提出了一种在各向异性张量函数理论框架内并利用机械等耗散曲线建立宏观张量渗流规律的新方法。通过我们的数值结果可以说明这种方法。 (c)2006 Elsevier Ltd.保留所有权利。

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