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Permeability Estimation Based on the Geometry of Pore Space via Random Walk on Grids

机译:基于孔隙空间的渗透率估计通过随机散步在网格上的几何形状

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摘要

In the literature, the mean penetration depth (MPD) calculated by “walk on spheres” or “walk on cubes” was used to quickly estimate the intrinsic permeability of digitized porous media. However, these two methods encounter difficulties such as irregular boundaries and the determination of arrivals at a boundary. In this study, an MPD method that is based on a more flexible “random walk on grid” (WOG) is explored. Moreover, the accurate MPDs for the pores of simple shapes are derived with Green’s functions to validate the WOG-based MPD. The results suggested that MPDs based on Green’s functions and WOG are consistent with each other; the factor C in the permeability expression is slightly dependent on roundness of the cross sections and is approximately 1.125 on average, according to analytical and numerical results. In a synthetic complex pore, the permeability estimated by WOG is comparable to, but greater than, the estimate based on the pore-scale dynamics simulation in COMSOL.
机译:在文献中,通过“走在球体上”或“走路立方体”计算的平均渗透深度(MPD)来快速估计数字化多孔介质的内在渗透性。然而,这两种方法遇到诸如不规则边界和边界的港数的难度。在本研究中,探讨了基于更灵活的“网格上的随机步行”(沃格)的MPD方法。此外,简单形状的孔的精确MPDS是通过绿色的函数来验证基于WOG的MPD的函数。结果表明,基于绿色功能和沃技的MPDS彼此一致;根据分析和数值结果,渗透性表达中的因子C略微依赖于横截面的圆度,并且平均约为1.125。在合成复杂的孔隙中,沃技估计的渗透率与基于COMSOL中的孔径动力学模拟的估计相当。

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