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Dynamic Analysis of Vehicle Track Coupling Based on Double Beam Track Model

机译:基于双束轨迹模型的车辆轨迹耦合动力学分析

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The rail was considered as double Timoshenko beam in this paper, applied to the vehicle track coupling dynamics model; the Hertz nonlinear method is used to calculate the wheel rail contact force. Wheel rail vertical force and response of vehicle are calculated by using the model under random irregularity and single harmonic excitation; at the same time, wheel rail force and vertical acceleration response of 3-order, 10-order, and 19-order wheel polygon were calculated. The results show that, under the excitation of random irregularity, the wheel rail vertical force of two models was very close in the low frequency band, and the response of the double beam model in the high frequency band of 200–1000 Hz is larger than the single beam model, and the acceleration and displacement responses of the double beam model are relatively close. Under a single harmonic excitation, the double beam model has a shorter wheel rail force attenuation time than that of the single beam model. And wheel rail force peak value of double beam model is 9% larger than that of single beam model. Similarly, the vertical displacement of the double beam model increased by 2.6%. Under the 3-order and 10-order wheel polygon excitation, vertical wheel rail peak force of double beam is, respectively, 37.5% and 50% larger than single beam model; the vertical frame acceleration amplitude is 1 g and 1.7 g; under the 19-order polygon wheel excitation, the difference of the wheel rail force between two models is very small, and the amplitude of acceleration of bogie is 2.3 g. And double beam model has more advantage in analyzing high frequency problems such as wheel polygonization.
机译:本文将铁轨视为双重季莫申科梁,应用于车辆轨道耦合动力学模型。赫兹非线性方法用于计算轮轨接触力。利用该模型在随机不规则和单次谐波激励下计算出轮轨的垂直力和车辆的响应。同时,计算了3阶,10阶和19阶轮多边形的轮轨力和垂直加速度响应。结果表明,在随机不规则激励下,两个模型的轮轨垂直力在低频范围内非常接近,双波束模型在200-1000 Hz的高频范围内的响应大于单梁模型和双梁模型的加速度和位移响应都比较接近。在单谐波激励下,双梁模型的轮轨力衰减时间比单梁模型短。双梁模型的轮轨力峰值比单梁模型大9%。同样,双梁模型的垂直位移增加了2.6%。在三阶和十阶车轮多边形激励下,双梁的垂直轮轨峰值力分别比单梁模型大37.5%和50%。垂直框架加速度幅度为1 g和1.7 g;在19阶多边形车轮激励下,两个模型之间的轮轨力之差很小,转向架的加速度幅值为2.3μg。而双光束模型在分析高频问题(例如车轮多边形化)方面更具优势。

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