共查询到18条相似文献,搜索用时 998 毫秒
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从空气弹簧非线性特性人手对汽车空气弹簧悬架系统进行分析,运用Matlab/Simulink软件进行空气弹簧非线性曲线拟合和悬架系统的仿真计算,在此基础上进行了实际随机输入路面上的汽车平顺性试验,并对试验仪器及过程进行了详细描述。通过对试验结果与仿真数据的比较,证实了理论分析的正确性和仿真的准确性。 相似文献
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应用非线性空气弹簧模型,研究了空气悬架整车的动力学仿真和主观评价。结合空气弹簧频率、振幅相关性模型与Simulink仿真,给出了空气悬架整车7自由度模型,对比了不同路面情形下悬架动行程和簧上加速度的均方根值和功率谱密度。从时域和频率2个角度分析了不同速度、路面及减振器阻尼情形下空气悬架整车的动态特性。对装有不同空气弹簧的整车进行主、客观试验测试。结果表明:悬架动行程预测误差小于7%,簧上位置加速度共振峰值预测误差小于6%,共振频率预测误差小于6%;从而验证了所提模型的普适性和精确性;反映了带空气悬架整车的动态特性,解释了平顺性主客观试验的机理。 相似文献
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双腔室空气弹簧以其优良的隔振性能及刚度可变特性已经在部分高端车型和赛车上得到应用,但是对其动刚度预报的精确模型及动态特性的深入研究还不够完善。基于能量原理从热力学角度出发,结合空气动力学及结构动力学给出一套双腔室空气弹簧的精确模型并给出各刚度、阻尼项明确的物理意义。设计示功试验,选取不同振幅和频率的正弦激励对双/单腔空气弹簧进行试验验证。试验结果表明所提动刚度模型能够很好地反映出双腔室空气弹簧的滞回特性及刚度可变特性,也能够明确反映出动刚度的频率相关性。最后基于模型给出各参数项对动刚度幅值和滞回相位角的影响规律,基于试验验证仿真结果并给出规律的物理解释。研究结果表明:单腔室空气弹簧的动刚度频率特性相位角仅因热交换而存在一个峰值;双腔室空气弹簧的动刚度相位角存在2个峰值,主要是由热交换(第1峰)与小孔产生的阻尼效应(第2峰)导致;当激励频率趋向于无穷时,由于热交换不充分及腔室之间气体来不及进行交换,故单/双腔室空气弹簧的动刚度相位角逐渐趋向于零;研究得出的模型预报方法及动态特性可以对单/双腔室空气弹簧的动刚度进行准确估计,并给出了其动刚度的频率相关性及其影响因素与变化规律。研究结论能够对空气弹簧的整车动力学匹配及设计提供正面的指导。 相似文献
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为满足车辆快速高效的设计要求,文章提出了某轻型客车空气弹簧基于遗传算法的优化设计。文章在保证原悬架零件通用性的前提下,空气悬架采用复合空气悬架的结构形式。通过建立空气弹簧计算数学模型,利用现有空气弹簧参数验证了仿真模型的准确性,然后利用遗传算法优化某轻型客车空气弹簧参数,最后进行样件台架和道路试验。试验结果表明,空气弹簧刚度特性符合设计要求。 相似文献
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以大客车1/2车辆模型为仿真对象,应用Matlab软件建立整车平顺性模型。采用有理函数功率谱参数,建立路面对客车激励的时域模型,并用分段线性插值函数与最小二乘法拟合空气弹簧的刚度曲线,对大客车空气弹簧悬架进行计算机仿真软件的编制,在Simulink中进行仿真运算,并将仿真结果与试验结果进行比较。结果表明,所建立的仿真模型可以对空气悬架大客车平顺性作出正确的预测。 相似文献
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Model development and experimental research on an air spring with auxiliary reservoir 总被引:1,自引:0,他引:1
This paper focuses on the dynamic stiffness and overall equivalent damping of an air spring connected to an orifice and an
auxiliary reservoir, with respect to the displacement excitation frequency, orifice area, and auxiliary reservoir volume.
A theoretical model of this air spring with its auxiliary reservoir is derived by utilizing the energy conservation equation,
gas state equation, and orifice flow rate equation. Simulation results from the presented model reveal that, when the air
spring is subject to harmonic displacement excitation, its dynamic stiffness increases with an increase in excitation frequency
and decrease in orifice area. Smaller orifice areas and lower excitation frequencies result in higher overall equivalent damping.
A validation experiment is also implemented. When compared with experimental results, simulations show consistent varying
trends of the dynamic stiffness and overall equivalent damping. The model developed here can correctly describe the behavior
of the air spring with auxiliary reservoir, indicating that it is reasonable and feasible. 相似文献
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《JSAE Review》1999,20(3):349-355
The characteristics of air springs, such as the effects of bellows and those of heat transfer on spring constant and damping factor, have been studied. However, auxiliary chambers and pipes are required in addition to air springs, to vary spring constant in the case of spring rate change by electronically controlled air suspension systems of a vehicle. Few reports have dealt with the effects of auxiliary chambers and pipes. In our study, the relation between vibration frequency and spring reaction has been investigated to clarify the effects of pipes on dynamic spring constant. Our proposed model has proved effective in understanding the phenomena. 相似文献
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S. J. Lee 《International Journal of Automotive Technology》2010,11(4):471-479
The analytical model of an air spring can be effectively used for the design of air spring equipped vehicles to provide better
ride and handling characteristics along with various functions for passenger convenience. However, establishing a general
model of an air spring poses particular difficulties due to the severe nonlinearities in the stiffness and the hysteresis
effects, which are hardly observed in conventional coil springs. The purpose of this study is to develop a general analytic
model of an air spring — one which represents the main characteristics of stiffness and hysteresis and which can be connected
to a model of pneumatic systems desigined to control air spring height. To this end, the mathematical model was established
on the basis of thermodynamics with the assumptions that the thermodynamic parameters do not vary with the position inside
the air spring, that the air has the ideal gas property, and that the kinetic and potential energies of the air are negligible.
The analysis of the model has revealed that the stiffness is affected by the volume variation, the heat transfer, and the
variation of the air mass and the effective area. However, the hysteresis is mainly affected by the heat transfer and the
variation of the effective area. In particular, it was revealed that the increase of the volume due to the cross-sectional
area increases the stiffness, while the increase of the volume due to the other reason decreases it. In addition, the model
was used to develop the sufficient stability condition, and the stability of the model was analyzed. The paper also presents
the comparison between the simulation and experimental results to validate the established model and demonstrates the potential
of the model to be usefully employed for the development of the air spring and its algorithm for use in a pneumatic system. 相似文献