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Pure-rotary periodic motions of a planar two-ball auto-balancer system

机译:平面两球式自动平衡器系统的纯旋转周期运动

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Ball-type automatic balancers have been widely used to suppress the unbalanced vibration of rotor systems. However, instead of reaching the desired perfect balancing position, where the balls of the automatic balancer are allocated properly so that the rotor is perfectly balanced, the system may settle into a pure-rotary periodic motion, in which all the balls stick together and keep rotating around the balancer. Because the associated large vibrations may deteriorate the performance of the rotor system, it is desirable to avoid the pure-rotary periodic motion. To this end, there is a need to understand the properties of pure-rotary periodic motions clearly. In this study, we used the modified incremental harmonic balance method to find pure-rotary periodic motions numerically. The existence and stable regions of the pure-rotary periodic motion in a two-parameter plane were identified. The effects of system parameters on the stable regions of the pure-rotary periodic motion were examined. By comparing the stable regions of the pure-rotary periodic motion with those of the perfect balancing position, the variation of the steady-state response with the rotational speed was investigated. We also conducted experiments to test the stability of the pure-rotary periodic motion under different conditions. The experimental results agree well with the numerical results.
机译:球形自动平衡器已被广泛用于抑制转子系统的不平衡振动。但是,除了达到理想的平衡位置(自动平衡器的球分配正确,使转子达到完美平衡)之外,系统可能会沉降为纯旋转的周期性运动,其中所有球都粘在一起并保持围绕平衡器旋转。由于相关的大振动可能会使转子系统的性能下降,因此需要避免纯旋转周期运动。为此,需要清楚地了解纯旋转周期运动的性质。在这项研究中,我们使用了改进的增量谐波平衡方法,以数值方式找到纯旋转周期运动。确定了纯旋转周期运动在两参数平面中的存在和稳定区域。研究了系统参数对纯旋转周期运动稳定区域的影响。通过比较纯旋转周期运动的稳定区域和完美平衡位置的稳定区域,研究了稳态响应随转速的变化。我们还进行了实验,以测试不同条件下纯旋转周期运动的稳定性。实验结果与数值结果吻合良好。

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