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基于悬架非线性特性的稳定杆连杆建模方法研究 被引量:4

A Study on Modeling Method of Stabilizer Rod Based on Nonlinear Characteristics of Suspension
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摘要 基于悬架多体系统非线性特性建立稳定杆连杆有限元模型,以道路试验采集的轮跳量作为输入,进行稳定杆连杆的强度分析,并对比运用压杆失稳理论和通过台架试验分别获得的连杆的临界载荷,对其建模方法进行评价。实车验证结果表明,基于悬架系统非线性特性的稳定杆连杆模型能精准地预测临界载荷和稳定杆连杆的应力,而压杆台架试验结果存在一定误差,失稳理论不能直接用于该零件的强度校核。 A finite element model for stabilizer rod is established based on nonlinear characteristics of suspension multi-body system,the strength of stabilizer rod is analyzed with the wheel hop acquired in road-test as input,and its modeling methods are evaluated through comparing the critical loads obtained by applying compression rod instability theory and bench test. The results of real vehicle verification show that the model for stabilizer rod based on nonlinear characteristics of suspension system can accurately predict the critical loads and the stress of stabilizer rod while the results of compression rod bench test have certain error,and the instability theory can not directly applied to strength check for stabilizer rod.
作者 李小珊 韦宝侣 张庆 秦再武 纪浩 李德淯 Li Xiaoshan;Wei Baolü;Zhang Qing;Qin Zaiwu;Ji Hao;Li Deyu(TDC,SAIC GM IVuling Automobile Co.,Ltd.,Liuzhou 54500)
出处 《汽车工程》 EI CSCD 北大核心 2018年第6期699-705,共7页 Automotive Engineering
基金 柳州市科学研究与技术开发计划项目(2016A030102)资助
关键词 稳定杆连杆 悬架非线性 有限元分析 载荷提取 stabilizing rod suspension nonlinearity FEA load extraction
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  • 1杨绍普,李韶华,郭文武.随机激励滞后非线性汽车悬架系统的混沌运动[J].振动.测试与诊断,2005,25(1):22-25. 被引量:22
  • 2余志生.汽车理论[M].北京:机械工业出版社,2002..
  • 3Rebrouck K.A Nonlinear Parametric Model of an Automobile Shock Absorber[C].SAE Paper 940869.
  • 4Besinger F H,Cebon D,Coje D J.Damper Models for Heavy Vehicle-Ride Dynamics[J].Vehicle System Dynamics,1995,24.
  • 5Kwang jin Lee.Numerical Modeling for the Hydraulic Performance Prediction of Automotive Monotube Dampers[J].Vehicle System Dynamics,1997,28.
  • 6Barrett M D.Continuous Control of Chaos[J].Phys.D,1996,91(4).
  • 7Kim C,Ro P I.A Sliding Mode Controller for Vehicle Active Suspension Systems with Non-linearities[J].Proc Intn Mech Engrs,1998,212(Part D).
  • 8Hao Bai-lin.Elementary Symbolic Dynamics and Chaos in Dissipative Systems[M].World Scientific,1989.
  • 9Wolf A,Swift J B,Swinney H L,et al.Determining Lyapunov Exponents from a Time Series[J].Phys.D,1985,16.
  • 10傅新楚,等.分叉·混沌·符号动力学[M].武汉:武汉大学出版社,1993.

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