Implementation of a large deformation finite element modelling technique for seismic slope stability analyses

被引:15
|
作者
Wang, Chen [1 ]
Hawlader, Bipul [1 ]
Islam, Naveel [1 ,2 ]
Soga, Kenichi [3 ]
机构
[1] Mem Univ Newfoundland, Fac Engn & Appl Sci, Dept Civil Engn, St John, NF A1B 3X5, Canada
[2] Mil Inst Sci & Technol, Dept Civil Engn, Dhaka, Bangladesh
[3] Univ Calif Berkeley, Dept Civil & Environm Engn, Berkeley, CA 94720 USA
基金
加拿大自然科学与工程研究理事会; 英国工程与自然科学研究理事会;
关键词
Clay slope failure; Finite element modelling; Large deformation; Earthquake; Dynamic and pseudostatic analyses; PROGRESSIVE FAILURE; LIMIT EQUILIBRIUM; SIMULATION; LANDSLIDE; CLAY; DISPLACEMENTS; EARTHQUAKES; SOILS;
D O I
10.1016/j.soildyn.2019.105824
中图分类号
P5 [地质学];
学科分类号
0709 ; 081803 ;
摘要
Post-slide investigations show large displacement of failed soil mass in many earthquake-triggered landslides. An Eulerian-based finite-element modelling (FEM) of large deformation of soil, for pseudostatic and dynamic loadings, is presented in this study. The Eulerian FEM is compared with Lagrangian-based explicit and implicit finite-element (FE) modelling approaches. The dynamic FE modelling of two hypothetical slopes for eight earthquake acceleration-time histories show that the failure surfaces develop progressively, which cannot be modelled using the traditional limit equilibrium method (LEM). A large plastic shear strain concentration (i.e. shear band formation) occurs when the strain-softening behaviour of soil is considered. The similarities and differences between the results of dynamic and pseudostatic FE analyses based on estimated pseudostatic coefficient from acceleration-time records are presented. The duration of an earthquake influences the failure process and displacement of the failed soil mass. The displacement of the toe obtained from FEM is compared with Newmark's simplified approach. The developed Eulerian-based FE modelling technique has been used to simulate large-scale landslides in sensitive clays due to earthquake loading [1].
引用
收藏
页数:12
相关论文
共 50 条
  • [1] Seismic slope stability & deformation analyses for a heap leach facility
    Durkee, DB
    Augello, AJ
    Joshi, B
    Kidd, DA
    TAILINGS AND MINE WASTE '03, 2003, : 131 - 135
  • [2] Three problems in slope stability analyses with finite element method
    Wang, Dong
    Nian, Ting-Kai
    Chen, Yu-Miao
    Yantu Lixue/Rock and Soil Mechanics, 2007, 28 (11): : 2309 - 2313
  • [3] On the Application of Finite Element Method (FEM) to the Slope Stability Analyses
    Xu, Guolin
    Huang, Hao
    Bai, Yashuang
    Zhang, Wensheng
    MECHANICAL, MATERIALS AND MANUFACTURING ENGINEERING, PTS 1-3, 2011, 66-68 : 1913 - 1916
  • [4] Three problems in slope stability analyses with finite element method
    Wang Dong
    Nian Ting-kai
    Chen Yu-miao
    ROCK AND SOIL MECHANICS, 2007, 28 (11) : 2309 - U490
  • [5] Large deformation finite element analyses in geotechnical engineering
    Wang, Dong
    Bienen, Britta
    Nazem, Majid
    Tian, Yinghui
    Zheng, Jingbin
    Pucker, Tim
    Randolph, Mark F.
    COMPUTERS AND GEOTECHNICS, 2015, 65 : 104 - 114
  • [6] Insights into seismic slope deformation patterns using finite element analysis
    Hwang, Yu -Wei
    Rathje, Ellen M.
    SOIL DYNAMICS AND EARTHQUAKE ENGINEERING, 2023, 164
  • [7] Influence of soft band on seismic slope stability by finite-element limit-analysis modelling
    Zhou, Jianfeng
    Qin, Changbing
    COMPUTERS AND GEOTECHNICS, 2023, 158
  • [8] Mine slope stability analysis by coupled finite element modelling
    Department of Mining Engineering, University of Utah, 315 WBB, Salt Lake City
    Utah
    84112-1183, United States
    Int. J. Rock Mech. Min. Sci., 3-4 (242.e1-242.e17):
  • [9] Numerical investigation of the slope discontinuities in large deformation finite element formulations
    Maqueda, Luis G.
    Shabana, Ahmed A.
    NONLINEAR DYNAMICS, 2009, 58 (1-2) : 23 - 37
  • [10] Numerical investigation of the slope discontinuities in large deformation finite element formulations
    Luis G. Maqueda
    Ahmed A. Shabana
    Nonlinear Dynamics, 2009, 58 : 23 - 37