A coupled finite element-discrete element method for the modelling of brake squeal instabilities

被引:1
|
作者
Hubert, Cedric [1 ,2 ]
El Attaoui, Yassine [1 ]
Leconte, Nicolas [1 ,3 ]
Massa, Franck [1 ]
机构
[1] UPHF, UMR 8201, LAMIH, CNRS, Campus Mont Houy, F-59313 Valenciennes, France
[2] INSA Hauts De France, Campus Mont Houy, F-59313 Valenciennes, France
[3] Off Natl Etud & Rech Aerosp, DMAS, F-59000 Lille, France
关键词
Friction-induced vibrations; Automotive brake squeal; Discrete element method; Lagrange multipliers coupling; Pad topography; BRIDGING DOMAIN METHOD; SURFACE-TOPOGRAPHY; FRICTION; FRACTURE; SIMULATIONS; WEAR; UNCERTAINTY; ALGORITHM; IMPACT;
D O I
10.1016/j.euromechsol.2024.105427
中图分类号
O3 [力学];
学科分类号
08 ; 0801 ;
摘要
The work presented here proposes a contribution on the analysis of brake squeal phenomenon using a transient coupled finite element-discrete element method (FEM-DEM) simulation with pad surface topography evolution. To build the coupled FEM-DEM model, a non-overlapping strong coupling is first employed between the FEM and DEM subdomains. Second, a new calibration methodology of the DEM microscopic properties is proposed based on the eigenvalue analysis of the full model. The results of the coupled FEM-DEM model show a good agreement in terms of unstable frequencies and the evolution of the pad contact state history when compared to full FEM models, both for new and worn pad topographies. The evolution of the pad surface topography during the transient analysis results in a complex frequency behaviour, with abrupt shifts of instabilities and new operating deflection shapes, in agreement with reported experimental results. The proposed coupled FEMDEM model thus seems to be a valuable tool for a better understanding of the squeal triggering due to the evolution of the pad surface topography. This contribution paves the way to advanced numerical analyses of brake squeal phenomenon, which triggering conditions are still under investigation.
引用
收藏
页数:14
相关论文
共 50 条
  • [31] Finite element modeling for stick-slip pattern of squeal modes in disc brake
    Jaeyoung Kang
    Journal of Mechanical Science and Technology, 2014, 28 : 4021 - 4026
  • [32] Effects of Young's Modulus on Disc Brake Squeal using Finite Element Analysis
    Belhocine, Ali
    Ghazaly, Nouby M.
    INTERNATIONAL JOURNAL OF ACOUSTICS AND VIBRATION, 2016, 21 (03): : 292 - 300
  • [33] A finite element model reduction based on super-elements for brake squeal study
    Fazio, O.
    Nacivet, S.
    Sinou, J-J.
    PROCEEDINGS OF INTERNATIONAL CONFERENCE ON NOISE AND VIBRATION ENGINEERING (ISMA2014) AND INTERNATIONAL CONFERENCE ON UNCERTAINTY IN STRUCTURAL DYNAMICS (USD2014), 2014, : 1867 - 1876
  • [34] Finite element modeling for stick-slip pattern of squeal modes in disc brake
    Kang, Jaeyoung
    JOURNAL OF MECHANICAL SCIENCE AND TECHNOLOGY, 2014, 28 (10) : 4021 - 4026
  • [35] A Coupled Discrete Element Modelling and Smoothed Particle Hydrodynamics Method and Applications
    Ou T.
    Liu J.
    Chen W.
    Hunan Daxue Xuebao/Journal of Hunan University Natural Sciences, 2023, 50 (12): : 187 - 193
  • [36] Discrete maximum principles in finite element modelling
    Korotov, S
    Krízek, M
    NUMERICAL MATHEMATICS AND ADVANCED APPLICATIONS, PROCEEDINGS, 2004, : 580 - 586
  • [37] A Hybrid Model for Predicting Steering Brake Squeal Based on Multibody Dynamics and Finite Element Methods
    Zhang, Lijun
    Dong, Yongchao
    Meng, Dejian
    Li, Wenbo
    SHOCK AND VIBRATION, 2022, 2022
  • [38] Combined Application of Finite Element Method and Discrete-continual Finite Element Method
    Negrozov, Oleg A.
    Akimov, Pavel A.
    YOUTH, SCIENCE, SOLUTIONS: IDEAS AND PROSPECTS (YSSIP-2016), 2017, 1800
  • [39] Discrete mechanics and the Finite Element Method
    J.-B. Chen
    H.-Y. Guo
    K. Wu
    Archive of Applied Mechanics, 2003, 73 : 421 - 433
  • [40] Discrete mechanics and the Finite Element Method
    Chen, JB
    Guo, HY
    Wu, K
    ARCHIVE OF APPLIED MECHANICS, 2003, 73 (5-6) : 421 - 433