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Wheel nominal rolling radius difference on hunting stability of railway vehicle system under a speed-dependent nonlinear creep model

机译:车轮标称轧制速度循环模型中铁路车辆系统驻扎稳定性的路线滚动半径差异

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摘要

This study presents the hunting stability of a railway vehicle system in a speed-dependent nonlinear creep model with varying wheel conicity and nominal rolling radius. Integrating Kalker's linear theory, Hertz contact theory, and the heuristic nonlinear creep model, the speed-dependent nonlinear creep model, including the semi-axis lengths and nonconstant creep coefficients with the varying vehicle speed, is investigated. Modeling and dynamic analysis are performed in the 28 degrees-of-freedom railway vehicle system. Lyapunov's indirect method is used to calculate critical hunting speed of a railway vehicle system. The effects of suspension system parameters, various wheel conicities, and nominal rolling radii on the hunting stability are illustrated and compared. Critical hunting speeds calculated for the original design wheel are consistently better than those obtained from worn wheels with differences in wheel conicity and wheel rolling radius. Notably, critical hunting speeds calculated for a softer stiffness and damping decrease as wheel nominal rolling radius difference increases. Furthermore, the critical hunting speed calculated by the harder stiffness and damping increase as wheel nominal rolling radius difference increases. Analysis of hunting stability further shows that vehicle running speed must be considered when the wheel nominal rolling radius is less than the origin design wheel radius. Therefore, the effects of various wheel nominal rolling radius differences on hunting stability is an important research issue.
机译:本文研究了在速度相关的非线性蠕变模型中,具有不同车轮锥度和标称滚动半径的铁路车辆系统的蛇行稳定性。结合Kalker的线性理论、赫兹接触理论和启发式非线性蠕变模型,研究了速度相关的非线性蠕变模型,包括半轴长度和随车速变化的非恒定蠕变系数。对28自由度铁道车辆系统进行了建模和动力学分析。采用李雅普诺夫间接法计算了铁路车辆系统的临界蛇行速度。分析并比较了悬架系统参数、不同车轮锥度和标称滚动半径对蛇行稳定性的影响。原始设计车轮的临界蛇行速度始终优于磨损车轮的临界蛇行速度,且车轮锥度和车轮滚动半径存在差异。值得注意的是,当车轮标称滚动半径差增大时,为较软的刚度和阻尼计算的临界蛇行速度减小。此外,通过更硬刚度和阻尼计算的临界蛇行速度随着车轮标称滚动半径差的增加而增加。蛇行稳定性分析进一步表明,当车轮标称滚动半径小于原始设计车轮半径时,必须考虑车辆行驶速度。因此,不同车轮名义滚动半径差异对蛇行稳定性的影响是一个重要的研究课题。

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