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首页> 外文期刊>Journal of Sound and Vibration >THE INFLUENCE OF ROADWAY SURFACE IRREGULARITIES AND VEHICLE DECELERATION ON BRIDGE DYNAMICS USING THE METHOD OF LINES
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THE INFLUENCE OF ROADWAY SURFACE IRREGULARITIES AND VEHICLE DECELERATION ON BRIDGE DYNAMICS USING THE METHOD OF LINES

机译:线法对路面不规则性和车辆减速度对桥梁动力学的影响

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In this paper, an analysis of vehicle-bridge interaction problems, taking into account the dynamic effects induced by vehicle bouncing due to roadway surface irregularities and varying vehicle speeds, is presented. The problem formulation and solution methodology include the effects of vehicle suspension systems, the vehicle travelling path, and the arbitrary boundary conditions and geometry of the bridge superstructure. The kinematic coupling reflecting the dynamic interaction between the traversing vehicle and the vibrating bridge superstructure is explicitly treated in the problem. Vehicle models used in this study take into account the stiffness and damping characteristics of vehicle suspension and tires, and permit the inclusion of a variety of truck configurations. The spatial discretization of the governing differential equation of the vehicle-bridge system is based on the finite element method. The resulting matrix ordinary differential equation is then discretized with respect to time on the basis of the Newmark method. The process of reduction of a partial differential equation into a matrix ordinary differential equation through a spatial discretization procedure, and then solving this expression using a time integration technique, is referred to as the numerical method of lines. Since the consideration of the vehicle-bridge interaction introduces non-linearity into the problem formulation, a multipredictor-corrector scheme is adopted in the solution procedure to obtain accurate results. Numerical examples, illustrating the influence of roadway surface irregularities and vehicle deceleration on the dynamic response of bridge structures, are provided to illustrate the validity and efficiency of the proposed formulation and solution methodology. [References: 20]
机译:本文对车桥相互作用问题进行了分析,并考虑了由于路面不平整和车速变化而引起的车辆弹跳所引起的动力效应。问题的制定和解决方法包括车辆悬架系统,车辆行驶路径以及桥梁上部结构的任意边界条件和几何形状的影响。在该问题中明确处理了运动耦合,该运动耦合反映了横动车辆与振动桥上部结构之间的动态相互作用。本研究中使用的车辆模型考虑了车辆悬架和轮胎的刚度和阻尼特性,并允许包括多种卡车配置。车桥系统控制微分方程的空间离散化基于有限元方法。然后,基于Newmark方法,将所得矩阵常微分方程关于时间离散化。通过空间离散化过程将偏微分方程简化为矩阵常微分方程,然后使用时间积分技术求解该表达式的过程称为线的数值方法。由于考虑了车桥相互作用,将非线性引入了问题的表述,因此在求解过程中采用了多预测器-校正器方案以获得准确的结果。数值例子说明了道路表面不平整度和车辆减速对桥梁结构动力响应的影响,提供了数值示例,以说明所提出的公式和求解方法的有效性和效率。 [参考:20]

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