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个人信息Personal Information
教授
博士生导师
硕士生导师
性别:男
毕业院校:德国汉诺威大学
学位:博士
所在单位:力学与航空航天学院
学科:工程力学. 计算力学. 生物与纳米力学
电子邮箱:zhanghw@dlut.edu.cn
Gradient-dependent plasticity model and dynamic strain localisation analysis of saturated and partially saturated porous media: one dimensional model
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论文类型:期刊论文
发表时间:2000-05-01
发表刊物:EUROPEAN JOURNAL OF MECHANICS A-SOLIDS
收录刊物:Scopus、SCIE、EI
卷号:19
期号:3
页面范围:503-524
ISSN号:0997-7538
关键字:strain localisation; gradient; dependent plasticity; porous media
摘要:Dynamic strain localisation in saturated and partially saturated porous media is investigated with a one-dimensional model in this paper. The porous medium is treated as a multiphase continuum, with the pores filled by water and air, this last one at atmospheric pressure. A gradient-dependent plasticity model is introduced to describe the plastic behaviour of the solid skeleton. Material instability due to the softening behaviour of the solid skeleton and the well-posedness of the initial value problem are studied. The advantages of the enhanced model are that the governing equations remain hyperbolic even in the softening regime and convergent solutions with mesh refinements are obtained. Moreover, the influence of permeability in the seepage process for the development of the localised zones is discussed, we find that the permeability plays an important part in the compressive wave propagation, but not in the shear wave cases. For numerical implementation of the present method, a parametric variational principle is introduced by which the original problem is reduced to a standard linear complementary problem in mathematical programming. The results of a one dimensional example are given to illustrate the efficiency of the techniques presented here. (C) 2000 editions scientifiques et medicales Elsevier SAS.