...
首页> 外文期刊>Journal of vibration and control: JVC >Parametric studies on dynamic stiffness of ball bearings supporting a flexible rotor
【24h】

Parametric studies on dynamic stiffness of ball bearings supporting a flexible rotor

机译:支撑柔性转子滚珠轴承动态刚度的参数研究

获取原文
获取原文并翻译 | 示例
           

摘要

Most of the researchers in the field of dynamics of the rolling element bearing have considered bearing stiffness as time invariant and/or not related to dynamics of the bearing. In the present paper, the bearing stiffness has been taken as function of dynamic response at every time step of numerical simulation and a detailed parametric study is performed to investigate the effect of flexibility of the rotor shaft, rotational speed, and internal radial clearance on the instantaneous and average value of dynamic stiffness of the ball bearing. The mathematical formulation is based on the Timoshenko beam finite element theory. Gravity and bearing forces are considered as external forces acting on a free-free flexible shaft. A stable Newmark-beta numerical integration scheme coupled with Newton-Raphson method is used for numerical integration and for convergence to an accurate value of bearing stiffness. The results showing the variation of different components of bearing stiffness as a function of time-invariant parameters has improved the understanding of the dynamic behavior of the bearing during motion. The variation pattern of bearing stiffness coefficients is observed to be sensitive to direction of rotation. The amplitude of periodic change of these coefficients increases with the increase of the stiffness ratio of shaft and the decrease of radial clearance.
机译:滚动元件轴承动力学领域的大多数研究人员都认为轴承刚度为时间不变和/或与轴承的动态相关。在本文中,在数值模拟的每次执行步骤时,轴承刚度已经作为动态响应的功能,并且进行了详细的参数研究,以研究转子轴,转速和内部径向间隙的灵活性的影响滚珠轴承动态刚度的瞬时和平均值。数学制构基于Timoshenko梁有限元理论。重力和承载力被认为是作用在无自由柔性轴上的外力。耦合与Newton-Raphson方法的稳定纽马克 - β数值集成方案用于数值集成和收敛到轴承刚度的精确值。结果显示作为时间不变参数的函数的轴承刚度不同部件的变化具有改善了在运动期间对轴承的动态行为的理解。观察到轴承刚度系数的变化模式对旋转方向敏感。随着轴的刚度比的增加和径向间隙的降低,这些系数的周期性变化的幅度增加。

著录项

相似文献

  • 外文文献
  • 中文文献
  • 专利
获取原文

客服邮箱:kefu@zhangqiaokeyan.com

京公网安备:11010802029741号 ICP备案号:京ICP备15016152号-6 六维联合信息科技 (北京) 有限公司©版权所有
  • 客服微信

  • 服务号