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考虑动态刚度、传递误差及齿侧间隙的齿轮系统谐振分析 被引量:5

Resonance analysis of gear system with the consideration of dynamic rigidity,transmission error and tooth backlash
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摘要 在所建立的考虑啮合动态刚度、传递误差、齿侧间隙等多种非线性因素的直齿圆柱齿轮系统非线性动力学分析模型中,将时变啮合刚度按5次谐波展开,齿侧间隙按3次多项式拟合,运用多尺度法对该模型进行了分析,推导了系统主共振和谐波共振响应下的频率响应方程,绘制了相应的频率响应曲线,分析了系统中的静态载荷和动态载荷以及阻尼对谐振响应幅值和频率的不同影响作用。 In the established nonlinear dynamics model of cylindrical spur gears system with the consideration of multinonlinear factors of dynamic meshing rigidity, transmission error and tooth backlash etc. , let the time-varying rigidity be developed in accordance with the 5'h ordered harmonic, the tooth backlash be matched by 3^rd ordered polynomial, an analysis was carried out on this model by the use of multi-dimensioning method. The frequency response equation under the response of major resonance and harmonic resonance of the system were derived, the corresponding frequency response curve was plotted, and static and dynamic loads of the system and different influencing effects of amplitude value and frequency of resonance response affected by damping were analyzed.
出处 《机械设计》 CSCD 北大核心 2005年第9期26-28,32,共4页 Journal of Machine Design
基金 霍英东青年教师基金资助项目(71049) 中国博士后基金资助项目(2003033321)
关键词 时变刚度 传递误差 间隙 谐波共振 多尺度法 time-varying rigidity transmission error clearance harmonic resonance multi-dimensioning method
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参考文献7

  • 1Kahraman A, Singh R. Nonlinear dynamics of a spur gear pair[J]. Journal of Sound and Vibration, 1990, 142(1): 49-75.
  • 2Kahraman A, Blankenship G W. Experiments on nonlinear dynamic behavior of an oscillator with clearance and periodically time-varying parameters [J]. J. Appl, Mech, 1997, 64: 217-226.
  • 3Blankenship G W, Kabaman A. Steady state forced response of a mechanical oscillator with combined parametric excitation and clearance type non-linerity [J]. Journal of Sound and Vibration,1995, 185(5): 743-765.
  • 4Raghothama A, NaJayanan S. Bifurcation and chaos in geared rotor bearing system by incremental harmonic balance method[J].Journal of Sound and Vibration, 1999, 226(3): 469-473.
  • 5Theodossiades S, Natsiavas S. Non-linear dynamics of gear-pair systems with periodic stiffness and backlash[J]. Journal of Sound and vibration, 2000, 229(2): 287-310.
  • 6Nayfeh A H, Mook D T. Nonlinear oscillations[M]. New York: Wiley-Interscience, 1979.
  • 7王建平,王玉新.运用多尺度法对齿轮系统组合共振特性的分析[J].西安理工大学学报,2005,21(1):5-10. 被引量:6

二级参考文献9

  • 1Li Run-fang,Wang Jian-jun. Geared System Dynamic-Vibration,Shock and Noise[M](in Chinese). Beijing: Science Press,1997.
  • 2Velex P, Maatar M. A mathematical-model for analyzing the influence of shape deviations and mounting errors on gear dynamic behavior[J]. Journal of Sound and Vibration, 1996,191:629~660.
  • 3Kubur M, Kahraman A, Zini D, et al. Dynamic analysis of a multi-shaft helical gear transmission by finite elements: model and experiment[J]. Journal of Vibration and Acoustics,2004,126:398~406.
  • 4Kahraman A, Singh R. Nonlinear dynamics of a spur gear pair[J]. Journal of Sound and Vibration,1990,142(1):49~75.
  • 5Kahraman A, Blankenship G W. Experiments on nonlinear dynamic behavior of an oscillator with clearance and periodically time-varying parameters[J]. J Appl Mech,1997,64:217~226.
  • 6B1ankenship G W, Kabaman A. Steady state forced response of a mechanical oscillator with combined parametric excitation and clearance type non-1inerity[J]. Journal of Sound and Vibration, 1995,185(5): 743~765.
  • 7Raghothama A, NaJayanan S. Bifurcation and chaos in geared rotor bearing system by incremental harmonic balance method[J]. Journal of Sound and Vibration, 1999,226(3): 469~473.
  • 8Al-shyyab A, Kahraman A. Non-linear dynamic analysis of a multi-mesh gear train using multi-term harmonic balance method: Sub-harmonic motions[J]. Journal of Sound and Vibration, 2005,279:417~451.
  • 9Theodossiades S, Natsiavas S, Non-linear dynamics of gear-pair systems with periodic stiffness and backlash[J]. Journal of Sound and vibration, 2000,229(2):287~310.

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