JOURNAL ARTICLE

Chaotic Behavior of Rotor/Stator Systems With Rubs

P. GoldmanA. Muszyńska

Year: 1994 Journal:   Journal of Engineering for Gas Turbines and Power Vol: 116 (3)Pages: 692-701   Publisher: ASM International

Abstract

This paper outlines the dynamic behavior of externally excited rotor/stator systems with occasional, partial rubbing conditions. The observed phenomena have one major source of a strong nonlinearity: transition from no contact to contact state between mechanical elements, one of which is rotating, resulting in variable stiffness and damping, impacting, and intermittent involvement of friction. A new model for such a transition (impact) is developed. In case of the contact between rotating and stationary elements, it correlates the local radial and tangential (“super ball”) effects with global behavior of the system. The results of numerical simulations of a simple rotor/stator system based on that model are presented in the form of bifurcation diagrams, rotor lateral vibration time-base waves, and orbits. The vibrational behavior of the system considered is characterized by orderly harmonic and subharmonic responses, as well as by chaotic vibrations. A new result is obtained in case of heavy rub of an anisotropically supported rotor. The system exhibits an additional subharmonic regime of vibration due to the stiffness asymmetry. The correspondence between numerical simulation of that effect and previously obtained experimental data supports the adequacy of the new model of impact.

Keywords:
Stator Rubbing Vibration Helicopter rotor Nonlinear system Rotor (electric) Chaotic Stiffness Mechanics Bifurcation Physics Control theory (sociology) Engineering Structural engineering Computer science Acoustics Mechanical engineering

Metrics

90
Cited By
1.58
FWCI (Field Weighted Citation Impact)
8
Refs
0.85
Citation Normalized Percentile
Is in top 1%
Is in top 10%

Citation History

Topics

Magnetic Bearings and Levitation Dynamics
Physical Sciences →  Engineering →  Control and Systems Engineering
Chaos control and synchronization
Physical Sciences →  Physics and Astronomy →  Statistical and Nonlinear Physics
Nonlinear Dynamics and Pattern Formation
Physical Sciences →  Computer Science →  Computer Networks and Communications

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