行星齿轮几何结构的动力与振动分析

A. Shahabi, A. H. Kazemian
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引用次数: 0

摘要

在工业应用中,行星齿轮系统广泛应用于动力传动系统。在行星齿轮中,系统振动产生动载荷、噪声和降低结构寿命。对于齿轮传动系统,各齿轮振动的周期性时变啮合刚度所引入的参数激励是主要的振动源。齿轮啮合刚度的计算一般有两种方法:有限元法和解析法。本文研究了行星齿轮的周期性时变啮合刚度。分析了压力角对啮合齿轮啮合刚度的影响,研究了行星齿轮组的动力学模型。当单级直齿行星齿轮系统的行星被新的行星啮合时,将该系统转换为特殊类型的行星啮合系统。研究了啮合行星系统几何结构(对称和反对称)的振动问题。利用估计函数得到了啮合齿轮的啮合刚度,并推导了啮合齿轮的固有频率和振型的数值计算结果。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Dynamic and Vibration Analysis for Geometrical Structures of Planetary Gears
In industry applications, planetary gear systems are widely used in power transmission systems. In planetary gears, dynamic loads, noise and reduction the structural life are produced by system vibrations. For gear transmission systems, the parametric excitation which introduced by the periodically time–varying mesh stiffness of each gear oscillation is the main source of vibration. Generally, there are two methods to evaluate the gear mesh stiffnesses, the finite element method and the analytical method. In this wok, the periodically time–varying mesh stiffness of planetary gears is investigated. The influence of pressure angles on mesh stiffness of meshing gears is shown and the dynamic model of planetary gear sets is studied. When planets of the single–stage spur planetary gear system are meshed by new planets, the system is converted to special type of system with meshed planets. Vibration for geometrical structures (symmetric and anti–symmetric) of planetary system with meshed planets is investigated. Mesh stiffness of meshing gears by estimation function is obtained and numerical results of natural frequencies and vibration modes are derived.
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