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在变形非饱和多孔介质中建立有效应力与土壤水分保持方程的联系:一种热力学方法。

Bridging Effective Stress and Soil Water Retention Equations in Deforming Unsaturated Porous Media: A Thermodynamic Approach.

作者信息

Huyghe J M, Nikooee E, Hassanizadeh S M

机构信息

1Bernal Institute, University of Limerick, Limerick, Ireland.

2Department of Mechanical Engineering, Eindhoven University of Technology, Eindhoven, The Netherlands.

出版信息

Transp Porous Media. 2017;117(3):349-365. doi: 10.1007/s11242-017-0837-9. Epub 2017 Mar 4.

Abstract

The finite deformation of an unsaturated porous medium is analysed from first principles of mixture theory. An expression for Bishop's effective stress is derived from (1) the deformation-dependent Brooks and Corey's water retention curve and (2) the restrictions on the constitutive relationships of an unsaturated medium subject to finite deformation. The resulting expression for the effective stress parameter is reasonably consistent with experimental data from the literature. Hence, it is shown that Bishop's equation is constitutively linked to water retention curves in deforming media.

摘要

从混合物理论的基本原理出发,分析了非饱和多孔介质的有限变形。基于以下两点推导出了毕肖普有效应力的表达式:(1)与变形相关的布鲁克斯和科里水分保持曲线;(2)非饱和介质在有限变形下本构关系的限制条件。由此得到的有效应力参数表达式与文献中的实验数据相当吻合。因此,研究表明毕肖普方程在本构上与变形介质中的水分保持曲线相关联。

https://cdn.ncbi.nlm.nih.gov/pmc/blobs/850f/7045899/59b0f188cfc1/11242_2017_837_Fig1_HTML.jpg

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