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Dynamic response of railway bridges traversed simultaneously by opposing moving trains

机译:相对运动的列车同时穿越的铁路桥梁的动力响应

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Bridges are vital components of the railroads. High speed of travel, the periodic and oscillatory nature of the loads and the comparable vehicle bridge weight ratio distinguish the railway bridges from the road bridges. The close proximity between estimations by some numerical methods and the measured data for the bridge-vehicle dynamic response under the moving load conditions has boosted the confidence in the numerical analyses. However, there is hardly any report regarding the responses of the railway bridges under the effect of the trains entering from the opposite directions while running at unequal speed and having dissimilar geometries. It is the purpose of this article to present an analytical method for the dynamic analysis of the railway bridges under the influence of two opposing series of moving loads. The bridge structural damping and many modes of vibrations are included. The concept of modal superposition is used to solve for the system motion equations. The method of solution is indeed a computer assisted analytical solution. It solves for the system motion equations and gives output in terms of the bridge deflection. Some case studies are also considered for the validation of the proposed method. Furthermore, the effects of varying some parameters such as the distance between the bogies, and the bogie wheelset distance are studied. Also, the conditions of resonance and cancellation in the dynamic response for a variety of vehicle-bridge specifications are investigated.
机译:桥梁是铁路的重要组成部分。高速行驶,负载的周期性和振动特性以及相当的车桥重量比使铁路桥与公路桥区别开来。在移动载荷条件下,某些数值方法的估计值与桥梁车辆动力响应的实测数据之间的接近程度提高了数值分析的可信度。但是,几乎没有关于铁路桥梁在列车以相反的速度,几何形状互不相同而从相反方向进入的影响下的响应的报道。本文的目的是提出一种分析方法,用于在两个相反系列的移动荷载作用下对铁路桥梁进行动力分析。包括桥梁结​​构阻尼和多种振动模式。模态叠加的概念用于求解系统运动方程。解决方法的确是计算机辅助分析解决方案。它求解系统运动方程,并根据桥的挠度给出输出。还考虑了一些案例研究来验证所提出的方法。此外,研究了改变某些参数(如转向架之间的距离和转向架轮对距离)的影响。此外,还研究了各种车桥规格的动态响应中的共振和抵消条件。

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