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Local effective permeability distributions for non-Newtonian fluids by the lattice Boltzmann equation

机译:非牛顿流体的局部有效渗透率分布的格子Boltzmann方程

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Effective permeability of porous media in subsurface environments (or packed beds in reactors, for instance) is subject to potentially large uncertainties due to heterogeneity of natural systems. We present a lattice Boltzmann method (LBM) to study the flow of single-phase non-Newtonian fluids by using a power law effective viscosity in different bidimensional porous media; arbitrarily and randomly generated. Macroscale-equivalent local effective permeability distributions and permeability bands at core scale are predicted. Our final goal is to propose a method for constructing core predictions from data obtained in thin samples of porous media, especially for non-Newtonian fluids (contaminated aquifers, petrochemicals and oil, for instance) whenever experiments are costly or just not available.
机译:由于自然系统的异质性,地下环境(或反应堆中的填充床)中多孔介质的有效渗透率可能会受到很大的不确定性的影响。我们提出了一种格子玻尔兹曼方法(LBM),通过使用幂定律在不同的二维多孔介质中的有效粘度来研究单相非牛顿流体的流动。任意随机生成。预测了在核心尺度上等效于宏观尺度的局部有效渗透率分布和渗透带。我们的最终目标是提出一种方法,该方法可用于从薄薄的多孔介质样本中获得的数据来构建岩心预测,尤其是在实验成本很高或根本无法获得时,尤其是对于非牛顿流体(例如受污染的含水层,石油化工产品和石油)而言。

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