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斜齿行星传动多体动力学建模与分析
引用本文:张 俊,刘先增. 斜齿行星传动多体动力学建模与分析[J]. 振动与冲击, 2014, 33(7): 11-17
作者姓名:张 俊  刘先增
作者单位:安徽工业大学 机械工程学院,马鞍山 243032
基金项目:国家自然科学基金(50905122,51375013);安徽省自然科学基金(1208085ME64)
摘    要:建立了斜齿行星传动的多体动力学模型,对其进行了动态特性仿真,获知了该类系统的自由振动特性、稳态动力响应以及部分设计参数对系统动态特性的影响规律。根据系统特征值的重根数、中心构件的振型坐标及各行星轮间振型坐标的比例,将斜齿行星轮系的自由振动归结为3类典型振动模式,即:轴向平移—扭转振动模式、径向平移—扭摆振动模式和行星轮振动模式,并进一步给出了各类模式的特点。当不考虑构件自身柔性时,基于多体动力学模型的自由振动特性与前人的集中参数模型的仿真结果完全一致,表明了本文所建模型的正确性。斜齿行星轮系的稳态动力学响应表明,内、外啮合力在一个啮合周期内围绕静态均值作较大幅度的波动,而啮频激励是引起该类系统振动的主要原因。参数影响分析表明,构件支承刚度和行星轮周向安装误差对系统动态特性的影响明显,浮动太阳轮、严控行星轮周向安装误差可有效抑制系统的振动。

关 键 词:多体动力学  动力学分析  斜齿行星传动  振动模式  
收稿时间:2013-01-30
修稿时间:2013-05-15

Multibody Dynamic Modeling and Analysis of Helical Planetary Gear Train
Zhang Jun Liu Xian-zeng. Multibody Dynamic Modeling and Analysis of Helical Planetary Gear Train[J]. Journal of Vibration and Shock, 2014, 33(7): 11-17
Authors:Zhang Jun Liu Xian-zeng
Affiliation:School of Mechanical Engineering, Anhui University of Technology, Ma'an'shan 243032
Abstract:A multibody dynamic model for helical planetary gear train (HPGT) is proposed and the dynamic performance of the HPGT system is analyzed. The free vibration characteristics, steady-state dynamic responses and effects of design parameters on system dynamics are investigated through numerical simulations. The free vibration of the HGPT is classified into 3 categories according to modal properties such as eigenvalue multiplies, modal coordinates of central components and coordinates ratios of planets. The classified vibration modes are demonstrated as axial translational and torsional mode (AT mode), radial translational and rotational mode (RR mode) and planet mode (P mode) followed by the characteristics of each category. The simulation results agree well with those of previous discrete model when neglecting the component flexibilities, which validates the correctness of the present multibody dynamic model. The steady-state dynamic responses indicate that the dynamic meshing forces fluctuate about the average static values and the time-varying meshing stiffness is one of the major excitations of the system. The parametric sensitivity analysis shows that floating sun gear and reducing circumferential error of planets are two effective solutions for vibration control of the HGPT.
Keywords:Multibody DynamicsDynamic AnalysisHelical Planetary Gear TrainVibration Mode
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