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ANALYSIS OF THE CHAOTIC MOTION FOR A ROTOR SYSTEM WITH A TRANSVERSE CRACK
引用本文:Fu Yiming Zheng Yufang (Department of Engineering Mechanics,Hunan University,Changsha 410082,China)Zhu Shijian (Institute of Noise and Vibration,University of Naval Engineering,Wuhan 430033,China). ANALYSIS OF THE CHAOTIC MOTION FOR A ROTOR SYSTEM WITH A TRANSVERSE CRACK[J]. Acta Mechanica Solida Sinica, 2003, 16(1): 74-80. DOI: 10.1007/PL00013121
作者姓名:Fu Yiming Zheng Yufang (Department of Engineering Mechanics  Hunan University  Changsha 410082  China)Zhu Shijian (Institute of Noise and Vibration  University of Naval Engineering  Wuhan 430033  China)
作者单位:Fu Yiming Zheng Yufang (Department of Engineering Mechanics,Hunan University,Changsha 410082,China)Zhu Shijian (Institute of Noise and Vibration,University of Naval Engineering,Wuhan 430033,China)
摘    要:The chaotic motion of an elastic shaft-disk rotor system including the geometricnonlinearity of the shaft with a transverse crack is investigated.The critical condition for thesystem to enter chaotic state is given by the Melnikov method.Meanwhile,whether the chaosoccurs is determined by the Poincaré map,phase portrait and time-displacement history diagram.


ANALYSIS OF THE CHAOTIC MOTION FOR A ROTOR SYSTEM WITH A TRANSVERSE CRACK
Fu Yiming Zheng Yufang. ANALYSIS OF THE CHAOTIC MOTION FOR A ROTOR SYSTEM WITH A TRANSVERSE CRACK[J]. Acta Mechanica Solida Sinica, 2003, 16(1): 74-80. DOI: 10.1007/PL00013121
Authors:Fu Yiming Zheng Yufang
Affiliation:(1) Department of Engineering Mechanics, Hunan University, Changsha 410082, China, CN;(2) Institute of Noise and Vibration, University of Naval Engineering, Wuhan 430033, China, CN
Abstract: The chaotic motion of an elastic shaft-disk rotor system including the geometric nonlinearity of the shaft with a transverse crack is investigated. The critical condition for the system to enter chaotic state is given by the Melnikov method. Meanwhile, whether the chaos occurs is determined by the Poincar'{e} map, phase portrait and time-displacement history diagram. Received: 21 February 2002 / Revision received: 11 October 2002 Correspondence to: Y. Fu
Keywords:geometric nonlinearity  cracked rotor  chaos
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