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基于IHBM的汽车非线性悬架系统定量研究
引用本文:盛云,吴光强.基于IHBM的汽车非线性悬架系统定量研究[J].同济大学学报(自然科学版),2011,39(3):405-410.
作者姓名:盛云  吴光强
作者单位:1. 同济大学,汽车学院,上海,201804
2. 同济大学,汽车学院,上海,201804;东京大学,生产技术研究所,东京,153-8505
基金项目:国家“八六三”高技术研究发展计划(2007AA04Z132)
摘    要:分析了汽车悬架系统和轮胎的非线性弹簧力和阻尼力,建立了二自由度汽车非线性垂向振动系统的动力学模型.结合增量谐波平衡方法(incremental harmonic balance method,IHBM),对该系统的动力学行为进行定量研究.推导其增量谐波平衡过程,研究增量谐波平衡法的迭代计算过程,采用几个不同的谐波次数,计算系统的近似周期解,确定周期解的稳定性;同时,以路面激励圆频率为参数进行了跟踪计算,得到系统主共振时的幅频响应特性.近似解的计算结果与数值计算结果的对比表明,增量谐波平衡方法的精度可灵活控制,且收敛速度快,结果可靠,是汽车强非线性动力学行为研究的有效方法.

关 键 词:定量研究  非线性系统  增量谐波平衡法  近似周期解  稳定性
收稿时间:12/1/2009 8:39:21 PM
修稿时间:2011/2/24 0:00:00

Quantitative Study of Automotive Nonlinear Suspension System Based on Incremental Harmonic Balance Method
SHENG Yun and WU Guangqiang.Quantitative Study of Automotive Nonlinear Suspension System Based on Incremental Harmonic Balance Method[J].Journal of Tongji University(Natural Science),2011,39(3):405-410.
Authors:SHENG Yun and WU Guangqiang
Institution:College of Automotive Studies,Tongji University,Shanghai 201804,China;College of Automotive Studies,Tongji University,Shanghai 201804,China;Institute of Industrial Science,the University of Tokyo,Tokyo 153-8505,Japan
Abstract:Based on an analysis of nonlinear spring forces and damping forces for automotive suspension and tire,a nonlinear dynamic model of automobile heave vibration system with two degress of freedom (DOF) was built.Then,an incremental harmonic balance method (IHBM) was adopted to quantitatively study the system.The process of IHBM was derived,and the iterative process was studied.Meanwhile,the steady periodic solution of automobile nonlinear system was obtained with some harmonic numbers and stability of the periodic solution was studied as well.Based on the tracing calculation with the circular frequency of road excitation as parameter,the amplitude-frequency response characteristic of the system at the primary resonance was obtained.The numerical simulation of the approximate periodic solution by the IHBM was compared with the numerical method.Results show that the IHBM is an effective way to analyze both weak and strong nonlinear dynamics in engineering practice.
Keywords:quantitative study  nonlinear system  incremental harmonic balance method  approximate periodic solution  stability
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