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Application of path-percolation theory and Lattice-Boltzmann method to investigate structure-property relationships in porous media

机译:路径渗流理论和Lattice-Boltzmann方法在多孔介质结构 - 性质关系研究中的应用

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摘要

In this study, path-percolation theory was applied to randomly generate porous media, and effective porosities of these domains were determined. A statistical approach was pursued to determine effective porosity with confidence levels of 95%, 97%, and 99%. Furthermore, the Lattice-Boltzmann method was applied to obtain the velocity distribution throughout the porous channels to evaluate effective tortuosity. Two dimensional lattices with nine velocity components were utilized for fluid flow simulations. A new effective diffusivity model for porous media was developed using the effective porosity and tortuosity determined by path-percolation and Lattice-Boltzmann theories, respectively. Diffusion behavior of gasses in porous media as a function of porosity is typically unpredictable when the porosity is below 0.6, but the developed diffusion model as a function of effective porosity is shown to be useful in all effective porosity ranges. (C) 2015 Elsevier Ltd. All rights reserved.
机译:在这项研究中,采用路径渗流理论随机产生多孔介质,并确定了这些区域的有效孔隙度。采用统计方法确定有效孔隙率,置信度分别为95%,97%和99%。此外,应用莱迪思-玻尔兹曼方法获得整个多孔通道的速度分布,以评估有效曲折度。具有九个速度分量的二维晶格用于流体流动模拟。利用分别由路径渗流和Lattice-Boltzmann理论确定的有效孔隙率和曲折度,开发了一种新的多孔介质有效扩散率模型。当孔隙率低于0.6时,气体在多孔介质中的扩散行为通常是不可预测的,但是开发的扩散模型作为有效孔隙率的函数显示在所有有效孔隙率范围内都是有用的。 (C)2015 Elsevier Ltd.保留所有权利。

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