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磁流变悬架汽车的非线性振动特性分析
引用本文:吴莹,农多敏,李佳佳,刘少宝,李蒙萌.磁流变悬架汽车的非线性振动特性分析[J].动力学与控制学报,2013,11(3):235-240.
作者姓名:吴莹  农多敏  李佳佳  刘少宝  李蒙萌
作者单位:1. 西安交通大学航天航空学院机械结构强度与振动国家重点实验室,西安,710049
2. 西安理工大学土木建筑工程学院工程力学系,西安710048;广西柳工机械股份有限公司,柳州545001
基金项目:国家自然科学基金资助项目(10972179, 11272242)
摘    要:研究了具有磁流变阻尼器悬架系统汽车的非线性动力学行为.汽车采用七自由度模型,磁流变阻尼器采用Sigmoid模型,路面激励为四轮有不同相位差的正弦激励.根据第二类Lagrange方程建立了汽车振动微分方程,采用四阶Runge-Kutta法进行数值仿真.以激励频率为参数分析汽车振动响应分岔过程,并通过时间历程图、相位图等分析了汽车在不同频率范围的振动特性,结果表明在特定的激励频率区间汽车发生混沌运动.分析结果可为基于磁流变阻尼器的车身振动控制提供理论指导.

关 键 词:磁流变阻尼器  非线性振动  分岔  混沌
收稿时间:2012/6/25 0:00:00
修稿时间:2012/10/14 0:00:00

Nonlinear vibration analysis of automobile with suspension system of magnetorheological damper
Wu Ying,Nong Duomin,Li Jiaji,Liu Shaobao and Li Mengmeng.Nonlinear vibration analysis of automobile with suspension system of magnetorheological damper[J].Journal of Dynamics and Control,2013,11(3):235-240.
Authors:Wu Ying  Nong Duomin  Li Jiaji  Liu Shaobao and Li Mengmeng
Affiliation:Wu Ying Nong Duomin Li Jiajia Liu Shaobao Li Mengmeng ( 1. State key Laboratory for strength and Vibration of Mechanical Structures, School of Aerospace, Xi'an Jiaotong University, Xi'an 710049, China) ( 2. Department of Engineering Mechanics, School of Civil Engineering and Architecture, Xi' an University of Technology, Xi'an 710048, China) (3. Guangxi Liugong Machinery Co. , Ltd. , Liu Zhou 545001, China)
Abstract:The nonlinear dynamic behavior of seven degrees-of-freedom (DOF) automobile with suspension sys- tem of magnetorheological damper is analyzed. Sigmoid model is used as damper model, and external stimulus are sinusoidal with phase difference. The bifurcation of motion versus the stimuli frequency is investigated . The non- linear dynamic behaviors are characterized by the time series of vibration response, phase diagram, Poincare map and power spectrum. The numerical results show that chaotic motion occurs at some special frequencies. The conclusions set some guidelines for the control of automobile with Suspension System of Magnetorheological Damper.
Keywords:magnetorheological damper  nonlinear vibration  bifurcation  chaos
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