Nonlinear vibration analysis and stability analysis of rotor systems with multiple localized nonlinearities

Author:

Choe Tongil1,Ri Kwangchol2ORCID,Yun Cholil3,Kim Kumchol4,Kim Kwangchol5

Affiliation:

1. Mining Engineering Faculty, Kim Chaek University of Technology, Pyongyang 950003, Democratic People’s Republic of Korea

2. Department of Light Industry Machinery Engineering, Pyongyang University of Mechanical Engineering, Pyongyang 999093, Democratic People’s Republic of Korea

3. Faculty of Forest Science, Kim Il Sung University, Pyongyang 999093, Democratic People’s Republic of Korea

4. Faculty of Physical Engineering, Kim Chaek University of Technology, Pyongyang 999093, Democratic People’s Republic of Korea

5. Institute of Mechanical Engineering, Academy of Sciences, Pyongyang 999093, Democratic People’s Republic of Korea

Abstract

This study proposes a methodology to analyze the nonlinear vibration characteristics of rotor systems with multiple localized nonlinearities adopting the Finite Element Method (FEM), free interface Component Mode Synthesis (CMS) method, and modified Incremental Harmonic Balance (IHB) method. The rotor system is supported by squeeze film dampers (SFDs) on both sides, and at the nodes of the SFD arrangement, strong local nonlinearities will appear due to fluid-film forces. The methodology to analyze the nonlinear vibration characteristics of the system by reducing the degree of freedom of the rotating system with multiple local nonlinear factors and combining with the IHB method is proposed for the first time in this paper. The FEM is used to write motion equations in components, and the CMS method is applied to reduce the degrees of freedom of linear components. The IHB method is used to solve the motion equations of the nonlinear system. The system has one linear component and two nonlinear components. For linear components, modal coordinates are used, and for nonlinear components, the original physical coordinate system is used. By synthesizing these three components, the motion equation of the whole system is created. In order to validate the effectiveness of the method, the results obtained by the proposed method are compared with the data in the published literature, and the system responses are considered when specific parameters are changed. The stability analysis of the calculated solutions is carried out using the Floquet theory.

Publisher

AIP Publishing

Subject

General Physics and Astronomy

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