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Nonlinear Time-Varying Dynamic Analysis of a Multi-Mesh Spur Gear Train

机译:非线性时变动态分析了多网刺齿轮

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The nonlinear dynamics of a multi-mesh spur gear train is considered in this study. The gear train consists of three spur gears, with one of the gears in mesh with the other two. Dynamic model includes gear backlash in the form of clearance-type displacement functions and time variation of gear mesh stiffness. The system is reduced to a two-degree-of-freedom definite model by using the relative gear mesh displacements as the coordinates. The equations of motion are solved for periodic steady-state response by using Harmonic Balance Method (HBM). The accuracy of the HBM solutions is demonstrated by comparing them to direct numerical integration solutions. Floquet theory is applied to determine the stability of the steady-state solutions. Two different loading conditions, where the system is driven by the middle gear and driven by one of the end gears, are considered. Phase difference between the two gear meshes is determined under each loading condition and natural modes are predicted for each loading condition. The forced response due to the combination of parametric excitation and static transmission error excitation is obtained and effects of loading conditions and asymmetric positioning on the response are explored.
机译:在该研究中考虑了多网刺齿轮系的非线性动力学。齿轮系由三个正齿轮组成,其中一个齿轮与另一个啮合。动态模型包括间隙型位移功能形式的齿轮间隙和齿轮网刚度的时间变化。通过使用作为坐标的相对齿轮网状位移,该系统通过与坐标的相对齿轮网啮合减少到两度自由度的确定模型。通过使用谐波平衡法(HBM)来解决运动方程,用于定期稳态响应。通过将它们与直接数值积分解决方案进行比较来证明HBM解决方案的准确性。福特理论适用于确定稳态解决方案的稳定性。考虑了两个不同的装载条件,其中系统由中间齿轮驱动并由其中一个端齿轮驱动。在每个负载条件下确定两个齿轮网之间的相位差,并且针对每个负载条件预测自然模式。探讨了由于参数激励和静态传输错误激励而导致的强制响应,并探讨了负载条件和对响应上的不对称定位的影响。

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