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齿轮系统谐波共振频率因子与主共振响应研究 被引量:2

Harmonic Resonance Frequency Factor of a Spur Geared System and Primary Resonance Research
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摘要 在已建立的考虑动态刚度、传递误差及齿侧间隙单对直齿轮传动系统动力学分析模型基础上,将齿侧间隙引起的刚度非线性函数按7次多项式拟合。运用多尺度方法分析了系统中存在的多种谐波共振频率因子,导出了系统在内部激励作用下主共振响应时稳态振动的频率响应方程,绘制了相应的频率响应曲线,并分析了系统中的静态载荷、动态载荷及阻尼对主共振响应的影响。 Based on the establishment of considering dynamic stiffness, transfering error and tooth backlash to the dynamic analysis of straight gear driving system, the stiffness non-linear function caused by the tooth backlash clearance is fitted in terms of 7th order polynomial function. The multi-scales approach is used to analyse the harmonic resonance frequency factors existing in the system; and the frequency-response equation of steady vibration of the primary resonance under the action of internal excitation in the system is deduced. The corresponding frequency-response curves are charted. The effects of static loading, dynamic loading and damping in the system upon the primary resonance in the system are analyzed.
出处 《西安理工大学学报》 CAS 2005年第2期134-138,共5页 Journal of Xi'an University of Technology
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 动态刚度 间隙 频率因子 主共振 多尺度法 dynamic stiffness tooth backlash frequency factor primary resonance multi-scales approach
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参考文献8

  • 1Vinayak H, Singh R, Padmanabhan C. Linear dynamic analysis of multi-mesh transmissions containing external rigid gears[J]. J Sound Vib,1995,185(1) :1~32.
  • 2Vinayak H, Singh R. Multi-body dynamics and modal analysis of compliant gear bodies[J]. J Sound Vib, 1998, 210(2): 171~214.
  • 3Benton M, Seireg A. Factors influencing instability and resonance in Geared systems[J]. ASME J Mech Des, 1981,103:372~378.
  • 4Theodossiades S, Natsiavas S. Non-linear dynamics of gear-pair systems with periodic stiffness and backlash[J]. J Sound Vib,2000,229(2) :287~310.
  • 5郜志英,沈允文,李素有,刘梦军.间隙非线性齿轮系统周期解结构及其稳定性研究[J].机械工程学报,2004,40(5):17-22. 被引量:22
  • 6Al-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.
  • 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
  • 8Wang yuxin. Multifrequency resonances of flexible linkages[J]. Mech Mach Theory, 1998,33(3):255~271.

二级参考文献17

  • 1凌复华.非线性振动系统周期运动及其稳定性的数值研究[J].力学进展,1986,16(1):14-27.
  • 2刘恒.[D].西安:西安交通大学,1998.
  • 3Li Run-fang,Wang Jian-jun. Geared System Dynamic-Vibration,Shock and Noise[M](in Chinese). Beijing: Science Press,1997.
  • 4Velex 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.
  • 5Kubur 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.
  • 6Kahraman A, Singh R. Nonlinear dynamics of a spur gear pair[J]. Journal of Sound and Vibration,1990,142(1):49~75.
  • 7Kahraman 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.
  • 8B1ankenship 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.
  • 9Raghothama 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.
  • 10Al-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.

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