Development and stability analysis of a high-speed train bearing system under variable speed conditions

IF 3.4 Q1 ENGINEERING, MECHANICAL
Baosen Wang, Yongqiang Liu, Bin Zhang, Shaopu Yang
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引用次数: 2

Abstract

During a high-speed train operation, the train speed changes frequently, resulting in motion change as a function of time. A dynamic model of a double-row tapered roller bearing system of a high-speed train under variable speed conditions is developed. The model takes into consideration the structural characteristics of one outer ring and two inner rings of the train bearing. The angle iteration method is used to determine the rotation angle of the roller within any time period, solving the difficult problem of determining the location of the roller. The outer ring and inner ring faults are captured by the model, and the model response is obtained under variable speed conditions. Experiments are carried out under two fault conditions to validate the model results. The simulation results are found to be in good agreement with the results of the formula, and the errors between the simulation results and the experimental results when the bearing has outer and inner ring faults are found to be, respectively, 5.97% and 2.59%, which demonstrates the effectiveness of the model. The influence of outer ring and inner ring faults on system stability is analyzed quantitatively using the Lempel–Ziv complexity. The results show that for low train acceleration, the inner ring fault has a more significant effect on the system stability, while for high acceleration, the outer ring fault has a more significant effect. However, when the train acceleration changes, the outer ring has a greater influence. In practice, train acceleration is usually small and does not frequently change in one operation cycle. Therefore, the inner ring fault of the bearing deserves more attention.

Abstract Image

高速列车变速轴承系统的研制与稳定性分析
在高速列车运行期间,列车速度经常变化,导致运动随时间的变化。建立了高速列车双列圆锥滚子轴承系统变速工况下的动力学模型。该模型考虑了列车轴承一个外圈和两个内圈的结构特点。采用角度迭代法确定任意时间段内辊筒的旋转角度,解决了确定辊筒位置的难题。模型捕获了外环和内环故障,得到了变速条件下的模型响应。在两种故障条件下进行了实验,验证了模型的正确性。仿真结果与公式结果吻合较好,轴承存在外圈和内圈故障时,仿真结果与实验结果的误差分别为5.97%和2.59%,验证了模型的有效性。利用Lempel-Ziv复杂度定量分析了外环和内环故障对系统稳定性的影响。结果表明,当列车加速度较低时,内环故障对系统稳定性的影响更为显著,而当列车加速度较高时,外环故障对系统稳定性的影响更为显著。但当列车加速度发生变化时,外圈的影响较大。在实际操作中,列车加速度通常很小,在一个运行周期内不会频繁变化。因此,轴承的内圈故障值得更多的关注。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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