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A New Approach to Dynamic Analysis of a Multi-Span Beam Structure with Multiple Moving Oscillators

机译:多个移动振荡器的多跨度梁结构动态分析的新方法

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A multi-span beam structure carrying multiple moving oscillators is seen in a variety of engineering applications, including highway bridges, elevated guideways and railways with moving vehicles, and tubes conveying fast-moving pods. With the oscillators having different speeds and varying inter-distances, the dynamic interactions between the supporting structure and the moving oscillators are usually complicated. Indeed, the number of moving oscillators on the structure is time-varying, and as such, a conventional solution method must frequently check the number of oscillators on the structure and adjust the numerical algorithm accordingly. Because of this, most investigations have been limited to just one or a few moving oscillators. Proposed in this paper is a new semi-analytical method that can systematically handle a beam structure with an arbitrary number of moving oscillators, without tedious number checking and algorithm adjustment. In the development, an extended solution domain (ESD) is firstly defined and a generalized assumed-mode method is then developed based on the ESD, which eventually yields a set of time-varying state equations. Solution of the state equations by a standard numerical integration algorithm gives the dynamic response of the coupled beam-oscillator system. Because the proposed method makes use of the exact eigenfunctions of the multi-span structure that are obtained by a distributed transfer function method, it is highly accurate and efficient in computation, as shown in a numerical study.
机译:携带多个移动振荡器的多个跨度梁结构在各种工程应用中看到,包括公路桥梁,带有移动车辆的高速导轨和铁路,以及输送快速移动吊舱的管。利用具有不同速度和距离距离变化的振荡器,支撑结构和移动振荡器之间的动态相互作用通常复杂。实际上,结构上的移动振荡器的数量是时变的,因此,传统的解决方案方法必须经常检查结构上的振荡器数量并相应地调整数值算法。因此,大多数调查仅限于一个或几个移动的振荡器。本文提出的是一种新的半分析方法,可以系统地处理具有任意数量的移动振荡器的光束结构,而无需繁琐的数字检查和算法调整。在开发中,首先定义扩展解决方案域(ESD),然后基于ESD开发通用的假设模式方法,最终产生一组时变状态方程。状态方程通过标准数值积分算法解决方案提供了耦合光束 - 振荡器系统的动态响应。因为所提出的方法利用通过分布式传递函数方法获得的多跨度结构的精确特征功能,所以在计算中是高度准确和有效的,如数值研究所示。

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