方位(导航)
振动
非线性系统
控制理论(社会学)
混乱的
分叉
跳跃
结构工程
转速
工程类
机械
物理
计算机科学
经典力学
声学
人工智能
天文
控制(管理)
量子力学
作者
Fanjie Li,Xiaopeng Li,Baitao Li,Hui Ma,Bangchun Wen
标识
DOI:10.1080/15397734.2022.2150639
摘要
Based on the structure of damaged bearing, a nonlinear dynamic model is proposed. The nonlinear vibration response is obtained by solving the dynamic equation of the bearing system. Firstly, the influence of radial load and rotational speed on the nonlinear vibration response of the bearing system is analyzed. Then, the different vibration characteristics of the system when the inner and outer raceways of the bearing are damaged are discussed. Finally, the influence of the degree of shaft current damage on the nonlinear characteristics of the bearing system is studied. The results indicate that the bearing system presents bifurcation, jump, and chaos with the change of radial load. With the increase of the rotational speed, the path of the bearing system from chaos to quasi-periodic changes. With the increase of the degree of shaft current damage, the system gradually transitions from a stable state to a chaotic state.
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