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A Fractal Model for Predicting the Relative Permeability of Rough-Walled Fractures

机译:预测粗糙围墙骨折相对渗透性的分形模型

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The relative permeability and saturation relationships through fractures are fundamental for modeling multiphase flow in underground geological fractured formations. In contrast to the traditional straight capillary model from porous media, the realistic flow paths in rough-walled fractures are tortuous. In this study, a fractal relationship between relative permeability and saturation of rough-walled fractures is proposed associated with the fractal characteristics of tortuous parallel capillary plates, which can be generalized to several existing models. Based on the consideration that the aperture distribution of rough-walled fracture can be represented by Gaussian and lognormal distributions, aperture-based expressions between relative permeability and saturation are explicitly derived. The developed relationships are validated by the experimental observations on Gaussian distributed fractures and numerical results on lognormal distributed fractures, respectively.
机译:通过骨折的相对渗透性和饱和关系是在地下地质裂缝形成中建模多相流的基础。 与来自多孔介质的传统直毛细模型相比,粗糙围墙骨折的现实流动路径是曲折的。 在这项研究中,提出了与粗糙壁骨折的相对渗透性和饱和度之间的分形关系,与曲折平行毛细管板的分形特性相关,这可以推广到几种现有模型。 基于考虑粗壁裂缝的孔径分布可以由高斯和逻辑分布表示,明确地派生相对渗透性和饱和度之间的基于光圈的表达。 通过对高斯分布骨折的实验观察和数值分布骨折的数值结果验证了发达的关系。

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