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追踪控制双频激励下汽车悬架系统的混沌运动
引用本文:高大威,崔玲,王昊.追踪控制双频激励下汽车悬架系统的混沌运动[J].振动与冲击,2010,29(5):58-61.
作者姓名:高大威  崔玲  王昊
作者单位:(1.同济大学汽车学院 上海 201804;2.山东交通职业学院 山东潍坊 261206 ;3.上海大众汽车有限公司 上海2018043)
摘    要:分析双频正弦激励下非线性汽车悬架系统的混沌运动,根据Lyapunov指数及Poincare截面判断系统的混沌运动,指出发生混沌运动时的相应幅值。之后,在系统状态全部可测的情况下设计一种控制器U,并用Lyapunov函数证明对此控制器闭环系统大范围渐近稳定。最后,使用该控制器对系统的混沌运动进行追踪控制,并对以上控制过程进行数值仿真。数值仿真结果证明控制方法是有效的。

关 键 词:汽车悬架    混沌运动    Lyapunov指数    Poincare截面    追踪控制  
收稿时间:2009-4-3
修稿时间:2009-6-15

Tracking control for chaos motion of an automobile suspension system with dual-frequency excitations
GAO Da-wei,CUI Ling,WANG Hao.Tracking control for chaos motion of an automobile suspension system with dual-frequency excitations[J].Journal of Vibration and Shock,2010,29(5):58-61.
Authors:GAO Da-wei  CUI Ling  WANG Hao
Affiliation:(1.College of Automotive Engineering, Tongji University, Shanghai 201804;2.Shandong Trasportation Vocational College Shandong Weifang 261206 ;3.Shanghai Volkswagen Automobile Co., Ltd 201804)
Abstract:Chaos motion of nonlinear Automobile suspension system under the dual-frequency sinusoidal excitations is analysed. Chaos motion is decided through Lyapunov exponents and Poincare map and amplitude of chaos motion is found.Then a controller U is designed when all the states of the system are measurable. It is proved by means of Lyapunov function that the closed-loop system is asymptotically stable in the sense of large range. At last, the tracking control with the controller U is used to control chaos motion and the control process has being numerical Simulation. The results of numerical Simulation prove that the tracking control method is effective.
Keywords:automobile suspension                                                      chaos motion                                                      Lyapunov exponents                                                      Poincare map                                                      tracking control
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