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A novel dynamics model for railway ballastless track with medium-thick slabs

机译:新型中厚板铁路无track轨道动力学模型

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Motivated by the requirements for elaborated slab ballastless track dynamics analysis in practical engineering application, a novel dynamic model for the railway ballastless tracks with medium-thick slabs is proposed in this work based on the Reissner-Mindlin plate theory, and it is implemented into the coupled dynamics analysis of a vehicle and the ballastless track. First, an efficient and easily programmable computational algorithm is adopted to solve the transverse deflection of the Reissner-Mindlin plate, in which the dis-placements and shear strains are chosen as the independent variables and subsequently constructed by spline functions, resulting in no shear-locking effect. The involved partial differential equations are transformed into ordinary ones by using the energy variation principle. Further, a mathematical model for the ballastless track dynamics analysis is established, which can consider the effects of the shear deformation and moment of inertia involved in the medium-thick track slab. Experimental verification and comparative analysis with other models demonstrate the accuracy and efficiency of the proposed model. Finally, a spatially coupled dynamics model of a vehicle and the ballastless track is developed, and it is efficiently solved by using the hybrid explicit-implicit time integration method. Compared with the widely used modelling the track slab by elastic thin plate, the reliability and advantages of the proposed vehicle-slab track coupled dynamics model are demonstrated. (C) 2019 Elsevier Inc. All rights reserved.
机译:基于对板式无ball轨道动力学分析在实际工程应用中的要求,基于Reissner-Mindlin板理论,本文提出了一种新型的中厚板铁路无ball轨道动力学模型,并将其实现为车辆和无ball轨道的动力学分析。首先,采用一种有效且易于编程的计算算法来解决Reissner-Mindlin板的横向挠度,其中位移和剪切应变被选为自变量,然后通过样条函数构造,因此不会产生剪切力。锁定效果。利用能量变化原理将所涉及的偏微分方程转化为常微分方程。此外,建立了用于无ball轨道动力学分析的数学模型,该模型可以考虑中等厚度轨道板中剪切变形和惯性矩的影响。实验验证和与其他模型的比较分析证明了所提出模型的准确性和效率。最后,建立了车辆与无ball轨道的空间耦合动力学模型,并通过混合显式-隐式时间积分方法对其进行了有效求解。与广泛使用的弹性薄板对轨道板进行建模相比,证明了所提出的车辆板轨道耦合动力学模型的可靠性和优点。 (C)2019 Elsevier Inc.保留所有权利。

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