Cédric Hubert , Yassine El Attaoui , Nicolas Leconte , Franck Massa
{"title":"A coupled finite element-discrete element method for the modelling of brake squeal instabilities","authors":"Cédric Hubert , Yassine El Attaoui , Nicolas Leconte , Franck Massa","doi":"10.1016/j.euromechsol.2024.105427","DOIUrl":null,"url":null,"abstract":"<div><p>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 FEM-DEM 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.</p></div>","PeriodicalId":50483,"journal":{"name":"European Journal of Mechanics A-Solids","volume":"108 ","pages":"Article 105427"},"PeriodicalIF":4.4000,"publicationDate":"2024-08-30","publicationTypes":"Journal Article","fieldsOfStudy":null,"isOpenAccess":false,"openAccessPdf":"","citationCount":"0","resultStr":null,"platform":"Semanticscholar","paperid":null,"PeriodicalName":"European Journal of Mechanics A-Solids","FirstCategoryId":"5","ListUrlMain":"https://www.sciencedirect.com/science/article/pii/S0997753824002079","RegionNum":2,"RegionCategory":"工程技术","ArticlePicture":[],"TitleCN":null,"AbstractTextCN":null,"PMCID":null,"EPubDate":"","PubModel":"","JCR":"Q1","JCRName":"MECHANICS","Score":null,"Total":0}
引用次数: 0
Abstract
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 FEM-DEM 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.
本文所介绍的工作是利用瞬态耦合有限元-离散元方法(FEM-DEM)模拟刹车片表面形貌演变,对刹车异响现象进行分析。为了建立 FEM-DEM 耦合模型,首先在 FEM 和 DEM 子域之间采用了非重叠强耦合。其次,基于完整模型的特征值分析,提出了一种新的 DEM 微观属性校准方法。FEM-DEM 耦合模型的结果表明,与完整的 FEM 模型相比,无论是新的还是磨损的衬垫形貌,在不稳定频率和衬垫接触状态历史演变方面都有很好的一致性。在瞬态分析过程中,衬垫表面形貌的演变导致了复杂的频率行为,不稳定性和新的工作挠度形状发生了突变,这与报告的实验结果一致。因此,所提出的 FEM-DEM 耦合模型似乎是一种有价值的工具,可用于更好地理解因衬垫表面形貌演变而引发的尖叫声。这一贡献为制动尖叫现象的高级数值分析铺平了道路,而制动尖叫的触发条件仍在研究之中。
期刊介绍:
The European Journal of Mechanics endash; A/Solids continues to publish articles in English in all areas of Solid Mechanics from the physical and mathematical basis to materials engineering, technological applications and methods of modern computational mechanics, both pure and applied research.