Computer-aided Nonlinear Vehicle-bridge Interaction Analysis

被引:65
作者
Li, Q. [1 ]
Xu, Y. L. [2 ]
Wu, D. J. [1 ]
Chen, Z. W. [2 ]
机构
[1] Tongji Univ, Dept Bridge Engn, Shanghai 200092, Peoples R China
[2] Hong Kong Polytech Univ, Dept Civil & Struct Engn, Kowloon, Hong Kong, Peoples R China
关键词
Finite element method; mode superposition method; nonlinearity; vehicle-bridge interaction; DYNAMIC-RESPONSE; COMFORT; TRAIN;
D O I
10.1177/1077546309341603
中图分类号
O42 [声学];
学科分类号
070206 ; 082403 ;
摘要
The interaction between railway vehicle and bridge is dynamic and nonlinear in nature. This paper aims to develop a computer-aided numerical method for analyzing coupled railway vehicle-bridge systems of nonlinear features. The finite element method is used to establish not only a bridge model (bridge subsystem) but also flexible vehicle models (vehicle subsystem). The connections between the two subsystems are considered through wheel-rail contact models with and without wheel jumps. All the nonlinear forces and concentrated damping forces in the two subsystems and the nonlinear contact forces at their interface are treated as pseudo forces to facilitate nonlinear analysis. The mode superposition method is then applied to the two subsystems, and both non-iterative and iterative computation schemes are utilized to find the best solution. The convergence of iterative computation schemes is investigated with and without wheel jumps. The explicit integration scheme is found to possess higher convergence than other schemes. The applicability and accuracy of the proposed numerical method are finally illustrated through numerical examples and comparisons with previous work.
引用
收藏
页码:1791 / 1816
页数:26
相关论文
共 19 条
  • [1] Bathe K.-J., 2006, FINITE ELEMENT PROCE
  • [2] Vibration of railway bridges under a moving train by using bridge-track-vehicle element
    Cheng, YS
    Au, FTK
    Cheung, YK
    [J]. ENGINEERING STRUCTURES, 2001, 23 (12) : 1597 - 1606
  • [3] Clough R., 1975, Dynamics of Structures
  • [4] The development of a numerical model for railway vehicles comfort assessment through comparison with experimental measurements
    Diana, G
    Cheli, F
    Collina, A
    Corradi, R
    Melzi, S
    [J]. VEHICLE SYSTEM DYNAMICS, 2002, 38 (03) : 165 - 183
  • [5] Fryba L., 1996, DYNAMICS RAILWAY BRI, DOI 10.1680/dorb.34716.0003
  • [6] Manchester benchmarks for rail vehicle simulation
    Iwnick, S
    [J]. VEHICLE SYSTEM DYNAMICS, 1998, 30 (3-4) : 295 - 313
  • [7] Johnson K. L., 1987, CONTACT MECH
  • [8] Kalker J.J., 1990, 3 DIMENSIONAL ELASTI
  • [9] Shen Z.Y., 1983, Vehicle System Dynamics, V12, P79, DOI [DOI 10.1080/00423118308968725, 10.1080/00423118308968725]
  • [10] Wakui H., 1994, Quarterly Report of Railway Technical Research Institute, V35, P96