A rotor system supported by roller beatings displays very complicated nonlinear behaviors due to nonlinear Hertzian contact forces, radial clearances and bearing waviness. This paper presents nonlinear bearing forces ...A rotor system supported by roller beatings displays very complicated nonlinear behaviors due to nonlinear Hertzian contact forces, radial clearances and bearing waviness. This paper presents nonlinear bearing forces of a roller bearing under four-dimensional loads and establishes 4-DOF dynamics equations of a rotor roller bearing system. The methods of Newmark-β and of Newton-Laphson are used to solve the nonlinear equations. The dynamics behaviors of a rigid rotor system are studied through the bifurcation, the Poincar è maps, the spectrum diagrams and the axis orbit of responses of the system. The results show that the system is liable to undergo instability caused by the quasi-periodic bifurcation, the periodic-doubling bifurcation and chaos routes as the rotational speed increases. Clearances, outer race waviness, inner race waviness, roller waviness, damping, radial forces and unbalanced forces-all these bring a significant influence to bear on the system stability. As the clearance increases, the dynamics behaviors become complicated with the number and the scale of instable regions becoming larger. The vibration frequencies induced by the roller bearing waviness and the orders of the waviness might cause severe vibrations. The system is able to eliminate non-periodic vibration by reasonable choice and optimization of the parameters.展开更多
文摘伪故障特征是健康零部件振动信号中具有的故障特征,伪故障特征是由系统内故障零部件引起的。由于滚动轴承伪故障特征与故障特征具有相似性,针对转子-轴承系统中滚动轴承伪故障特征识别问题,提出一种基于经验模式分解(Empirical Mode Decomposition,EMD)和循环平稳度(Degree of Cyclostationarity,DCS)的伪故障特征识别方法。利用滚动轴承健康信号和伪故障信号对比分析基于单通道伪故障信号进行滚动轴承故障诊断的技术难点;建立了考虑滚动轴承打滑率的转子-轴承系统动力学模型;利用时频分析方法和循环平稳分析方法对滚动轴承伪故障特征进行分析;给出了基于EMD-DCS的滚动轴承伪故障特征识别流程;在滚动轴承故障模拟实验台上开展了滚动轴承伪故障特征识别实验。实验结果表明:基于EMD-DCS的滚动轴承伪故障信号识别方法可以有效区分滚动轴承故障特征与伪故障特征。该研究工作对于提高滚动轴承故障诊断准确率、保障设备安全运行具有理论意义和实际应用价值。
基金National Natural Science Foundation of China(50575054)973Program(2007CB607602)
文摘A rotor system supported by roller beatings displays very complicated nonlinear behaviors due to nonlinear Hertzian contact forces, radial clearances and bearing waviness. This paper presents nonlinear bearing forces of a roller bearing under four-dimensional loads and establishes 4-DOF dynamics equations of a rotor roller bearing system. The methods of Newmark-β and of Newton-Laphson are used to solve the nonlinear equations. The dynamics behaviors of a rigid rotor system are studied through the bifurcation, the Poincar è maps, the spectrum diagrams and the axis orbit of responses of the system. The results show that the system is liable to undergo instability caused by the quasi-periodic bifurcation, the periodic-doubling bifurcation and chaos routes as the rotational speed increases. Clearances, outer race waviness, inner race waviness, roller waviness, damping, radial forces and unbalanced forces-all these bring a significant influence to bear on the system stability. As the clearance increases, the dynamics behaviors become complicated with the number and the scale of instable regions becoming larger. The vibration frequencies induced by the roller bearing waviness and the orders of the waviness might cause severe vibrations. The system is able to eliminate non-periodic vibration by reasonable choice and optimization of the parameters.
