曲折
多孔介质
材料科学
分形
毛细管作用
分形维数
多孔性
磁导率
机械
复合材料
数学
数学分析
物理
膜
遗传学
生物
作者
Zhaoqin Huang,Xin Su,Yanchao Li,Kai Zhang,Jun Yao
出处
期刊:Fractals
[World Scientific]
日期:2021-04-14
卷期号:29 (03): 2150162-2150162
被引量:2
标识
DOI:10.1142/s0218348x21501620
摘要
The stress-dependent flow and transport behaviors of porous media are ubiquitous in various scientific and engineering applications. It has been shown that the change of effective stress has important effects on the permeability and porosity of porous media. In this paper, a new stress sensitivity model for porous media is developed based on the fractal theory and the elasto-plastic thick-walled cylinder model. The proposed model is able to predict the elasto-plastic deformation of the fractal porous media under loading–unloading stress cycles, which plays a crucial role on the permanent variations of the permeability and porosity. It is found that the permeability of stress-sensitivity porous media is related to the capillary fractal dimension, capillary fractal tortuosity dimension, minimum and maximum capillary diameters, Young’s modulus and Poisson’s ratio of capillary. Each parameter has a clear physical meaning. The validity of the developed fractal model is verified by comparing the model predictions with the available experimental data.
科研通智能强力驱动
Strongly Powered by AbleSci AI