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首页> 外文期刊>Journal of Sound and Vibration >DYNAMIC ANALYSIS OF A REVERSE-IDLER GEAR PAIR WITH CONCURRENT CLEARANCES
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DYNAMIC ANALYSIS OF A REVERSE-IDLER GEAR PAIR WITH CONCURRENT CLEARANCES

机译:具有同步间隙的反向惰轮对的动力学分析

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Concurrent non-linearities may be defined as multiple local non-linearities which are linked kinematically to an inertial body in a multi-degree-of-freedom mechanical system. A practical example is found in the reverse-idler gear system which may rattle or undergo vibro-impacts under very light mean loads. Since very little is known about such torsional systems with two or more clearances, an analytical investigation has been undertaken to gain a better understanding of the resulting non-linear behavior. New coupling and scaling procedures are developed to reduce computational difficulties. In an attempt to quantify the average impact behavior in the concurrent gear meshes, the concept of effective stiffness is introduced and calculated from the non-linear response in seveal ways. Response-variant natural frequencies obtained from these effective stiffnesses are then used to study the spectral interaction in a system in which two non-linearities are present simultaneously. Results of the Galerkin method (multi-term harmonic balance) match well with predictions of the numerical integration techniques. Both methods are used to study periodic responses, while the Floquet theory is used to study the stability of such solutions. Techniques for embedding the concept of effective stiffness into each method are also examined. Although the emphasis is on periodic steady state solutions, quasi-periodic responses have been briefly examined due to their prevalence in a system with concurrent nonlinearities. [References: 41]
机译:并发非线性可以被定义为在多自由度机械系统中运动学上链接到惯性体的多个局部非线性。在倒转空转齿轮系统中发现了一个实际示例,该系统在非常轻的平均负载下可能会发出嘎嘎声或受到震动冲击。由于对具有两个或多个间隙的这种扭力系统了解甚少,因此进行了分析研究,以更好地理解所得的非线性行为。开发了新的耦合和缩放程序以减少计算难度。为了量化同时发生的齿轮啮合中的平均冲击行为,引入了有效刚度的概念,并从非线性响应中以若干方式进行计算。然后,将从这些有效刚度获得的响应变量固有频率用于研究同时存在两个非线性的系统中的光谱相互作用。 Galerkin方法(多次谐波平衡)的结果与数值积分技术的预测非常吻合。两种方法都用于研究周期响应,而Floquet理论则用于研究此类解决方案的稳定性。还研究了将有效刚度概念嵌入每种方法的技术。尽管重点放在周期性稳态解上,但由于在具有并发非线性的系统中普遍存在准周期响应,因此已对其进行了简要检查。 [参考:41]

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