期刊
SOIL DYNAMICS AND EARTHQUAKE ENGINEERING
卷 153, 期 -, 页码 -出版社
ELSEVIER SCI LTD
DOI: 10.1016/j.soildyn.2021.107066
关键词
Train-track-bridge coupled dynamics system; Finite element method; Explicit numerical integration algorithm; Multi-subsystem model
资金
- Major Program of National Natural Science Foundation of China [11790283]
- High-speed Railway Joint Fund of National Natural Science Foundation of China [U1734208]
- Hunan Provincial Natural Science Foundation of China [2019JJ40384]
In this paper, a train-track-bridge coupled dynamics modeling and coupling method is proposed. The method uses finite element method to model the coupled dynamic system as multiple subsystems separately, and the threedimensional nonlinear wheel-rail contact relationship is used to consider non-linearity. By using explicit numerical methods and coupling the subsystems by the load term, repetitive iteration in the dynamic response solution process is avoided, achieving a simplified solution of nonlinear dynamic models in limited time. The modal superposition method is adopted to meet the requirement of diagonalization of the mass matrix. The proposed method only requires a set of mass, damping, and stiffness matrices of the subsystem structure for solution, greatly reducing the dynamic system matrix dimension for periodic train-track-bridge coupled dynamic systems. The train-track bridge coupled dynamics model proposed in this paper is suitable for various track and bridge structures and has higher accuracy in describing the force state between wheel and rail. The effects of different track structures on train operation safety are analyzed using numerical experiments, and the results show that the separation model is preferable for predicting train operation safety.
In this paper, a train-track-bridge coupled dynamics modeling and coupling method was proposed. The coupled dynamic system was modeled separately with multiple subsystems by finite element method and the threedimensional nonlinear wheel-rail contact relationship was used to account for non-linearity. Using explicit numerical methods and coupling the subsystems by the load term on the right end of the dynamic equations, repetitive iteration in the dynamic response solution process was avoided. Thus, a simplified the solution of nonlinear dynamic models can be achieved in limited time. In order to meet the requirement of diagonalization of the mass matrix in the algorithm, the modal superposition method was adopted. In the solution method proposed in this study, only a set of mass, damping, and stiffness matrices of the subsystem structure need to be established for solution instead of building the total matrix of the coupled dynamic system. Thus, greatly reduce the dynamic system matrix dimension for periodic train-track-bridge coupled dynamic systems. The train-track bridge coupled dynamics model proposed in this paper is suitable to model various track and bridge structures, the wheel-rail contact relationship used is closer to reality and has more accuracy in describing the force state between wheel and rail. Besides, the unit size, number of modalities and numerical integration step size required in the calculation of each subsystem have been determined based on numerical experiments. Using the established dynamics model, the effects of the commonly used bound and separation ballastless track structures on the train operation safety was analyzed employing single-sample and multi-samples analysis. The calculation results demonstrated that the separation model is preferable for the prediction of train operation safety.
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