期刊文献+

刚度和摇臂比的变化对凸轮轴下置式配气机构动力学计算结果的影响 被引量:1

Effect of Variations in Stiffness and Rocker Ratio on Dynamics Calculation of a Valve Train with Side-Mounted Camshaft
下载PDF
导出
摘要 摘要以往对下置凸轮轴式配气机构进行动力学计算时,都把机构刚度和摇臂比视为常数.实际上,这种机构的刚度和摇臂比都是随凸轮转角变化的,且有时变化范围较大.本文目的是考察刚度和摇臂比变化对凸轮轴下置式配气机构动力学计算结果的影响.作者采用两种模型对492QA汽油机配气机构多种转速下的运动规律进行了变刚度、变摇臂比和定刚度、定摇臂比的动力学计算,并将两种情况下的计算结果作了对比分析,得出了在刚度和摇臂比变化较大的凸轮轴下置式配气机构动力学计算中应考虑这种变化的结论. Effect of variations in stiffness and rocker ratio which are sometimes notable on results of dynamics calculation of a valve train with side-mounted camshaft was studied. Dynamic behaviors of valve train of 492QA gasoline engine with variable and constant stiffness and rocker ratio were computed respectively at various camshaft speeds using two different models. Comparative discussions were made and a conclusion was achieved that dynamic simulation of valve train with side-mounted camshaft should account of variations in stiffness and rocker ratio if they are remarkable.
机构地区 清华大学
出处 《内燃机学报》 EI CAS CSCD 北大核心 1993年第2期147-152,共6页 Transactions of Csice
关键词 配气机构 动力学 计算 汽油机 Valve train Dynamics calculation
  • 相关文献

参考文献3

  • 1赵雨东,内燃机学报,1992年,10卷,4期
  • 2唐驾时,内燃机工程,1986年,1期
  • 3唐驾时,汽车技术,1985年,5期

同被引文献18

  • 1袁银南.顶置凸轮轴式配气机构设计的若干问题[J].内燃机工程,1996,17(2):39-45. 被引量:12
  • 2张力,吴俊刚,苏进辉,徐宗俊.顶置凸轮轴配气机构多体运动学分析与应用[J].汽车工程,2007,29(7):630-632. 被引量:3
  • 3M. Teodorescu, V. Votsios, H. Rahnejat, et al. Jounce and im- pact in cam-tappet conjunction induced by the Elastodynam- ics of valve train system[J]. Meccanica, 2006, 41 (2): 157-171.
  • 4Roberson R. E., Wittenburg J. A Dynamical Formalism for an arbitrary number of interconnected rigid bodies, with reference to the problem of satellite attitude control [C]. Proceedings 3rd Congr. Int. Fed. Autom. Control. London: 1967.
  • 5Haug E. J. Computer-aided kinematics and dynamics of me-chanical systems [M]. Prentice Hall College Div: Boston, 1989.
  • 6E.A. Desloge. Relationship between Kane's equations and the Gibbs-Appell equations [J]. J. Guidance Control Dyn., 1987, 10 (1): 120-122.
  • 7J. Wittenberg. Dynamics of systems of rigid bodies [M]. Vieweg+Teubner Verlag, 1977.
  • 8Kan T R, Ryan R R, Banerjee A K. Dynamics of a cantilever beam attached to a moving base [J]. Journal of Guidance, Con- trol and Dynamics.
  • 9Shabana A. A. Dynamics of multibody systems [M]. 3rd ed. Cambridge: Cambridge University Press, 2005.
  • 10Haug E J. Computer aided analysis and optimization of me- chanical system dynamics[M]. Berlin: Springer-Verlag,1984.

引证文献1

二级引证文献5

相关作者

内容加载中请稍等...

相关机构

内容加载中请稍等...

相关主题

内容加载中请稍等...

浏览历史

内容加载中请稍等...
;
使用帮助 返回顶部