The influence of rotor-stator contact on the nonlinear vibration of an asymmetrical rotor

This study investigates the nonlinear vibration behavior of an asymmetric rotor subjected to rotor-stator contact effects. The rotor is mounted on elastic supports and excited by an unbalanced force arising from the eccentricity of its center of gravity. The governing equations of motion are derived using Hamilton’s principle and Rayleigh beam theory, incorporating geometric and inertial nonlinearities due to shaft inextensibility. Numerical solutions reveal complex dynamic behaviors, including transitions among periodic, period-n, and chaotic motions. Bifurcation diagrams and phase portraits are utilized to explore the influence of key system parameters, such as rotational speed, contact stiffness, damping coefficient, and asymmetry.

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Publication Details

Journal
Nonlinear Dynamics
Published
2025-07-16
DOI
https://doi.org/10.1007/s11071-025-11525-1
Citations
4
Primary Topic
Magnetic Bearings and Levitation Dynamics
Type
article
Field-Weighted Citation Impact
4.86
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article

The influence of rotor-stator contact on the nonlinear vibration of an asymmetrical rotor

Majid Shahgholi, Jan Awrejcewicz, Maryam Ghandchi Tehrani, Ali Fasihi et al.
4 citations
Nonlinear Dynamics
Magnetic Bearings and Levitation Dynamics
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article

The influence of rotor-stator contact on the nonlinear vibration of an asymmetrical rotor

Majid Shahgholi, Jan Awrejcewicz, Maryam Ghandchi Tehrani, Ali Fasihi, Grzegorz Kudra
article en
4 citations

Abstract

This study investigates the nonlinear vibration behavior of an asymmetric rotor subjected to rotor-stator contact effects. The rotor is mounted on elastic supports and excited by an unbalanced force arising from the eccentricity of its center of gravity. The governing equations of motion are derived using Hamilton’s principle and Rayleigh beam theory, incorporating geometric and inertial nonlinearities due to shaft inextensibility. Numerical solutions reveal complex dynamic behaviors, including transitions among periodic, period-n, and chaotic motions. Bifurcation diagrams and phase portraits are utilized to explore the influence of key system parameters, such as rotational speed, contact stiffness, damping coefficient, and asymmetry.

Nonlinear DynamicsVol. 113(20)
University of Groningen (NL), Lodz University of Technology (PL), Shahid Rajaee Teacher Training University (IR)
Affordable and clean energy
Openalex Percentile: Top 5%
Magnetic Bearings and Levitation Dynamics
4.86
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