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Stability of periodic motion on two-span rotor-bearing system with coupling faults of pedestal looseness and crack

机译:具有底座松动和裂纹的两跨转子系统周期运动的稳定性

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A dynamic model was set up for the two-span rotor-bearing system with coupling faults of pedestal looseness and crack. Using the continuation-shooting algorithm for periodic solution of nonlinear non-autonomous system, the stability of the system periodic motion was studied by the Floquet theory. The unstable form of the rotor system with pedestal looseness fault is saddle-node bifurcation, and that with crack fault is period-doubling bifurcation. The main influence to the system with coupling faults is crack, the unstable form is period-doubling bifurcation. The saddle-node bifurcation, hopf bifurcation and period-doubling bifurcation are found in the system with coupling faults. The conclusions provide theoretic basis reference for the failure diagnosis of the rotor-bearing system.
机译:建立了一种动态模型,为双跨转子轴承系统设立,具有基座松动和裂缝的联轴器故障。 利用用于非线性非自主系统的周期性解决方案的连续拍摄算法,通过浮子理论研究了系统周期性运动的稳定性。 带有基座松散故障的转子系统的不稳定形式是鞍座节点分叉,并且具有裂缝故障的是周期 - 加倍分叉。 具有耦合故障的系统的主要影响是裂缝,不稳定形式是周期性的分叉。 在具有耦合故障的系统中发现了鞍座节点分叉,HOPF分叉和周期加倍分叉分叉。 结论为转子系统的故障诊断提供了理论基准参考。

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