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Chaotic Response of Cracked Rotor Supported on Squeeze Film Damper and the Routes to Chaos
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作者 贺尔铭 任兴民 秦卫阳 《Chinese Journal of Aeronautics》 SCIE EI CAS CSCD 2002年第3期145-149,共5页
In this paper, the chaotic response of a rotor system with crack supported on the squeeze film damper (SFD) is studied. Baesd on the short bearing approximation and π film assumption, the film force is expressed as a... In this paper, the chaotic response of a rotor system with crack supported on the squeeze film damper (SFD) is studied. Baesd on the short bearing approximation and π film assumption, the film force is expressed as a function of speed and displacement of the bearing in the X and Y directions. The result shows that the film force can suppress the non synchronous response effectively if an SFD is designed well. The increase of the bearing parameter can suppress chaos. When the bearing parameter is s... 展开更多
关键词 squeeze film damper (SFD) cracked rotor chaotic response intermittence
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Nonlinear study of the dynamic behavior of a string-beam coupled system under combined excitations 被引量:3
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作者 Y.S. Hamed M. Sayed +1 位作者 D.-X. Cao W. Zhang 《Acta Mechanica Sinica》 SCIE EI CAS CSCD 2011年第6期1034-1051,共18页
In this paper,the nonlinear dynamic behavior of a string-beam coupled system subjected to external,parametric and tuned excitations is presented.The governing equations of motion are obtained for the nonlinear transve... In this paper,the nonlinear dynamic behavior of a string-beam coupled system subjected to external,parametric and tuned excitations is presented.The governing equations of motion are obtained for the nonlinear transverse vibrations of the string-beam coupled system which are described by a set of ordinary differential equations with two degrees of freedom.The case of 1:1 internal resonance between the modes of the beam and string,and the primary and combined resonance for the beam is considered.The method of multiple scales is utilized to analyze the nonlinear responses of the string-beam coupled system and obtain approximate solutions up to and including the second-order approximations.All resonance cases are extracted and investigated.Stability of the system is studied using frequency response equations and the phase-plane method.Numerical solutions are carried out and the results are presented graphically and discussed.The effects of the different parameters on both response and stability of the system are investigated.The reported results are compared to the available published work. 展开更多
关键词 1:1 internal resonance - String-beam - Multiple scales chaotic response Stability
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