跳到主要导航 跳到搜索 跳到主要内容

Numerical investigation on the nonlinear dynamics of anisotropic breathing cracked rotor systems

  • Zhaoli Zheng
  • , Zixuan Li
  • , Di Zhang
  • , Yonghui Xie
  • , Zheyuan Zhang
  • Xi'an Jiaotong University

科研成果: 书/报告/会议事项章节会议稿件同行评审

摘要

The nonlinear breathing crack behaviors and anisotropy of the bearing are important sources of severe vibration of rotor systems. However, the rotor system considering both of these factors has not gained sufficient attention in the existing studies. In this paper, the nonlinear dynamics of such anisotropic breathing cracked rotor system is investigated based on three-dimensional finite element model (FEM). Firstly, the equations of motion of the rotor system are established in the rotating frame to facilitate the modeling of the breathing crack. The fixed-interface component mode synthesis (CMS) is used to reduce the system's degrees of freedom (DOFs). Then, in the process of solving the equations by harmonic balance method (HBM) and Newton-Raphson method, an original method for fast calculating tangent stiffness matrix is proposed. Finally, the effects of the crack depth, the anisotropy of bearing and relative angle between bearings on the nonlinear dynamics of the system are studied. The results show that the breathing behavior will complicate the vibration and introduce additional transverse stiffness. The increase of crack depth will deteriorate the vibration. The anisotropy and relative angle of bearing will lead to the splitting and merging of the resonant peaks, respectively.

源语言英语
主期刊名Structures and Dynamics
出版商American Society of Mechanical Engineers (ASME)
ISBN(电子版)9780791884225
DOI
出版状态已出版 - 2020
活动ASME Turbo Expo 2020: Turbomachinery Technical Conference and Exposition, GT 2020 - Virtual, Online
期限: 21 9月 202025 9月 2020

出版系列

姓名Proceedings of the ASME Turbo Expo
10B-2020

会议

会议ASME Turbo Expo 2020: Turbomachinery Technical Conference and Exposition, GT 2020
Virtual, Online
时期21/09/2025/09/20

学术指纹

探究 'Numerical investigation on the nonlinear dynamics of anisotropic breathing cracked rotor systems' 的科研主题。它们共同构成独一无二的学术指纹。

引用此