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基于椭圆-抛物双屈服面模型的广义泊松比研究
引用本文:邓安,肖杨.基于椭圆-抛物双屈服面模型的广义泊松比研究[J].岩土力学,2010,31(5):1445-1451.
作者姓名:邓安  肖杨
作者单位:1.河海大学 岩土工程科学研究所,南京 210098;2.河海大学 岩土力学与堤坝工程教育部重点实验室,南京 210098
基金项目:国家自然科学基金,教育部留学回国人员科研启动基金资助项目 
摘    要:适用性较好的土体模型除了能较好地模拟土体的应力-应变关系外,还应该能较好地反映土体的侧向变形,即合理计算广义泊松比。在椭圆-抛物双屈服面模型的基础上,建立了反映侧向变形特性的广义泊松比公式,并利用广义泊松比来研究砂-聚苯乙烯颗粒轻质填料的变形规律。文中研究了包括材料配比在内的主要参数对广义泊松比的影响,发现与剪胀有关的参数对广义泊松比的影响较大。基于砂-聚苯乙烯颗粒轻质填料的三轴固结排水剪切试验数据,给出了相关模型参数,结合该材料的剪切强度、变形特性与建立的广义泊松比公式,对该泊松比能否恰当反映土体的变形特性(剪缩、剪胀和侧向变形)进行验证,结果表明广义泊松比可以反映土体的变形特性,尤其是侧向应变及体积应变规律。

关 键 词:椭圆-抛物双屈服面模型  广义泊松比  轻质填料  侧向变形  应力-应变曲线  主对角元素  
收稿时间:2008-11-04

Research on generalized Poisson’s ratio based on elliptic-parabolic yield surfaces model
DENG An,XIAO Yang.Research on generalized Poisson’s ratio based on elliptic-parabolic yield surfaces model[J].Rock and Soil Mechanics,2010,31(5):1445-1451.
Authors:DENG An  XIAO Yang
Institution:1. Geotechnical Research Institute, Hohai University, Nanjing 210098, China; 2. Key Laboratory of Ministry of Education for Geomechanics and Embankment Engineering, Hohai University, Nanjing 210098, China
Abstract:A well established constitutive model not only confidently simulates the stress-strain characteristics of geomaterials, but also properly reflects the lateral deformation of geomaterials; specifically, the generalized Poisson’s ratio shall be reliably figured out by using the constitutive model. Based on elliptic-parabolic yield surfaces model, a generalized Poisson’s ratio was derived to reflect the characteristics of geomaterials’ lateral deformation characteristics. Effects of main model parameters on the magnitude of Poisson’s ratio were analyzed. Parameters associated with dilatancy were found clearly affecting the generalized Poisson’s ratio. Based on the results of consolidated-drained triaxial shear tests of sand-expanded polystyrene (EPS) lightweight fills, verification was conducted with respect to the elliptic-parabolic yield surfaces model and the generalized Poisson’s ratio. It is shown that the model largely simulated the stress-strain characteristics of fills, so did the generalized Poisson’s ratio on describing fills’ deformation behavior, i. e. dilatancy, contraction and lateral deformation.
Keywords:elliptic-parabolic yield surfaces model  generalized Poisson’s ratio  lightweight fills  lateral deformation  stress-strain curves  main diagonal elements
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