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Kozeny-Carman constant of porous media: Insights from fractal-capillary imbibition theory

机译:多孔介质的Kozeny-Carman常数:分形-毛细管吸收理论的启示

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摘要

The Kozeny-Carman (KC) equation has been widely used in many fields including shale and tight reservoirs, soil physics and chemical engineering. However, accurate calculation of KC constant is always a challenge. This work focuses on analysis of the KC constant in capillary imbibition process based on fractal distribution characteristics of hydraulic pore diameter. The proposed model incorporates gravity over the entire time frame of imbibition process, which is expressed in terms of porosity, fractal dimension, tortuosity, maximum hydraulic pore diameter, liquid density, viscosity, surface tension and contact angle. The theoretical predictions from the developed model provide a good agreement with experimental results of emulsion imbibition, with values of fractal dimension and tortuosity from fitting of height-time data of emulsion imbibition.
机译:Kozeny-Carman(KC)方程已广泛用于许多领域,包括页岩和致密储层,土壤物理和化学工程。但是,准确计算KC常数始终是一个挑战。这项工作基于水力孔径的分形分布特征,着重分析毛细管吸收过程中的KC常数。所提出的模型将吸力过程的整个时间范围内的重力合并在一起,以孔隙率,分形维数,曲折度,最大水力孔径,液体密度,粘度,表面张力和接触角表示。所开发模型的理论预测与乳化液吸收实验结果吻合良好,分形维数和曲折度取自乳化液吸收高程数据的拟合。

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