曲折
分形
压力梯度
磁导率
材料科学
分形维数
机械
Hagen-Poiseuille方程
边界层
毛细管压力
多孔介质
几何学
岩土工程
地质学
流量(数学)
多孔性
复合材料
化学
数学
物理
数学分析
生物化学
膜
作者
Fuyong Wang,Zhichao Liu,Liang Jiao,Congle Wang,Hu Guo
出处
期刊:Fractals
[World Scientific]
日期:2017-09-04
卷期号:25 (05): 1750042-1750042
被引量:30
标识
DOI:10.1142/s0218348x17500426
摘要
A fractal permeability model coupling non-flowing boundary-layer effect for tight oil reservoirs was proposed. Firstly, pore structures of tight formations were characterized with fractal theory. Then, with the empirical equation of boundary-layer thickness, Hagen–Poiseuille equation and fractal theory, a fractal torturous capillary tube model coupled with boundary-layer effect was developed, and verified with experimental data. Finally, the parameters influencing effective liquid permeability were quantitatively investigated. The research results show that effective liquid permeability of tight formations is not only decided by pore structures, but also affected by boundary-layer distributions, and effective liquid permeability is the function of fluid type, fluid viscosity, pressure gradient, fractal dimension, tortuosity fractal dimension, minimum pore radius and maximum pore radius. For the tight formations dominated with nanoscale pores, boundary-layer effect can significantly reduce effective liquid permeability, especially under low pressure gradient.
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