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首页> 外文期刊>Fractals: An interdisciplinary journal on the complex geometry of nature >A FRACTAL SCALING LAW BETWEEN TORTUOSITY AND POROSITY IN POROUS MEDIA
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A FRACTAL SCALING LAW BETWEEN TORTUOSITY AND POROSITY IN POROUS MEDIA

机译:多孔介质曲折与孔隙率之间的分形扩展法

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Hydraulic tortuosity is one of the key parameters for evaluating effective transport properties of natural and artificial porous media. A pore-scale model is developed for fluid flow through porous media based on fractal geometry, and a novel analytical tortuosity-porosity correlation is presented. Numerical simulations are also performed on two-dimensional Sierpinski carpet model. The proposed fractal model is validated by comparison with numerical results and available experimental data. Results show that hydraulic tortuosity depends on both statistical and morphological characteristics of porous media. The exponents for the scaling law between tortuosity and porosity depend on pore size distribution and tortuous fractal dimension. It has been found that hydraulic tortuosity indicates evident anisotropy for asymmetrical particle arrangements under the same statistical characteristics of porous media. The present work may be helpful to understand the transport mechanisms of porous materials and provide guidelines for the development of oil and gas reservoir, water resource and chemical engineering, etc.
机译:液压曲折是评估天然和人造多孔介质的有效运输特性的关键参数之一。开发了孔径模型,用于通过基于分形几何形状的多孔介质流体流动,提出了一种新的分析曲折孔隙率相关性。数值模拟也在二维Sierpinski地毯模型上执行。通过与数值结果和可用的实验数据进行比较,验证了所提出的分形模型。结果表明,液压曲折取决于多孔介质的统计和形态特征。曲折和孔隙率之间的扩展法的指标依赖于孔径分布和曲折分形维数。已经发现,在多孔介质的相同统计特征下,液压曲折表明不对称颗粒布置的明显各向异性。本作本作有助于了解多孔材料的运输机制,并为石油和天然气储层,水资源和化学工程等提供制定指导。

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