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Stochastic Railway Dynamics: Modelling and Simulation

机译:随机铁路动态:建模与仿真

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The paper investigates stochastic dynamics of rail-vehicle systems by applying second order integration schemes to the drift and diffusion terms of the describing stochastic equations. The ride on rough rail surfaces generates vertical vehicle-wheel vibrations whose root-mean-squares become resonant for critical speeds. For quarter models of vehicles with two degrees of freedom, optimal system damping is derived. These investigations are extended to nonlinear wheel suspensions with cubic-progressive spring characteristic. In case of weak under-critical damping, cubic nonlinearities reduce the wheel vibrations and increase the vehicle vibrations. When the damping becomes overcritical, growing nonlinearities lead to destabilizing vibration effects.
机译:本文通过将二阶集成方案应用于描述随机方程的漂移和扩散项来研究铁路车辆系统的随机动力学。粗轨面上的乘坐产生垂直车轮振动,其根性平方正方形对于临界速度变为谐振。对于具有两度自由度的季度车型,推导出最佳系统阻尼。这些研究延伸到具有立方逐渐春季特征的非线性轮悬架。在弱临界阻尼的情况下,立方体非线性降低了车轮振动并增加了车辆振动。当阻尼变得过度临界时,不断增长的非线性导致破坏振动效应。

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