A localized lagrange multipliers approach for the problem of vehicle-bridge-interaction

被引:27
|
作者
Zeng, Qing [1 ]
Stoura, Charikleia D. [1 ]
Dimitrakopoulos, Elias G. [1 ]
机构
[1] Hong Kong Univ Sci & Technol, Dept Civil & Environm Engn, Hong Kong, Peoples R China
关键词
Vehicle-bridge-interaction; Localized Lagrange multipliers method; Finite element method; Multibody dynamics; Partitioned algorithm; HIGH-SPEED TRAINS; DYNAMIC-RESPONSE; RAILWAY BRIDGES; SYSTEMS; FORCES;
D O I
10.1016/j.engstruct.2018.04.040
中图分类号
TU [建筑科学];
学科分类号
0813 ;
摘要
This paper proposes a time-integration analysis scheme for the vehicle-bridge-interaction problem. Key feature is the introduction of artificial auxiliary contact points between the wheels and the bridge deck elements in contact. The artificial points allow the formulation of two sets of kinematic constraints and two sets of contact forces (i.e. localized Lagrange multipliers), between the vehicle and the bridge, that enable the partitioned, non iterative, dynamic analysis of the two subsystems. To demonstrate the accuracy of the proposed approach, the paper first examines a simple example of a single sprung-mass model traversing a simply supported bridge. Then, it considers a more realistic problem of eight train vehicles crossing an arch bridge. The train vehicles are simulated as multibody assemblies and the bridge with a three-dimensional finite element model. The results prove the computational efficiency of the proposed scheme compared to existing algorithms.
引用
收藏
页码:82 / 92
页数:11
相关论文
共 50 条
  • [21] Partitioned formulation of frictional contact problems using localized Lagrange multipliers
    González, JA
    Park, KC
    Felippa, CA
    COMMUNICATIONS IN NUMERICAL METHODS IN ENGINEERING, 2006, 22 (04): : 319 - 333
  • [22] Vehicle-Bridge-Interaction in the Dynamic Calculation of Railway Bridges: Case Study and Dynamic Analysis for 75 Existing Simply Supported Bridge Structures of the Austrian Railway Network
    Glatz, Bernhard
    Fink, Josef
    ce/papers, 2019, 3 (3-4) : 109 - 114
  • [23] LAGRANGE MULTIPLIERS AND CONSTRAINTS .1. LAGRANGIAN APPROACH
    SAYAMA, H
    FAN, LT
    FAN, LS
    INTERNATIONAL JOURNAL OF SYSTEMS SCIENCE, 1976, 7 (11) : 1283 - 1298
  • [24] Lagrange multipliers and non-constant gradient constrained problem
    Giuffre, S.
    JOURNAL OF DIFFERENTIAL EQUATIONS, 2020, 269 (01) : 542 - 562
  • [25] Multi-campaign assignment problem and optimizing lagrange multipliers
    Kim, Yong-Hyuk
    Moon, Byung-Ro
    2003, Springer Verlag (2724):
  • [26] A Lagrange multipliers/fictitious domain approach for particulate flow
    Diaz-Goano, C
    Minev, P
    Nandakumar, K
    LARGE-SCALE SCIENTIFIC COMPUTING, 2001, 2179 : 409 - 416
  • [27] Treatment of acoustic fluid-structure interaction by localized Lagrange multipliers and comparison to alternative interface-coupling methods
    Ross, Michael R.
    Sprague, Michael A.
    Felippa, Carlos A.
    Park, K. C.
    COMPUTER METHODS IN APPLIED MECHANICS AND ENGINEERING, 2009, 198 (9-12) : 986 - 1005
  • [28] Multi-campaign assignment problem and optimizing Lagrange Multipliers
    Kim, YH
    Moon, BR
    GENETIC AND EVOLUTIONARY COMPUTATION - GECCO 2003, PT II, PROCEEDINGS, 2003, 2724 : 2410 - 2411
  • [29] A Dynamic Partitioning Method to solve the vehicle-bridge interaction problem
    Stoura, Charikleia D.
    Paraskevopoulos, Elias
    Dimitrakopoulos, Elias G.
    Natsiavas, Sotirios
    COMPUTERS & STRUCTURES, 2021, 251
  • [30] LAGRANGE MULTIPLIERS AND CONSTRAINTS .2. AUGMENTED LAGRANGIAN APPROACH
    SAYAMA, H
    FAN, LT
    FAN, LS
    INTERNATIONAL JOURNAL OF SYSTEMS SCIENCE, 1976, 7 (11) : 1299 - 1313