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A new approach for loads moving on infinite beams resting on elastic foundation

机译:载荷作用在弹性地基上的无限大梁上的一种新方法

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摘要

The present work deals with the problem of the dynamic behavior of infinite beams resting on a Winkler-type elastic foundation under moving loads. The beam is subjected to a moving point load traveling with constant speed. Determining the effective length of the beam for a non-moving (static) load, and using the so-called quasi-stationary state of the beam, a solution is proposed with the aid of modal analysis and useful conclusions are obtained. Moving loads have a significant influence on the dynamic behavior of elastic or inelastic solid elements of an entire structure or parts of the structure, while they may produce strong vibrations on such systems, especially when high speeds are reached. The expressions obtained in this work allow the use of the same formulae for any values of speed or damping parameters. The analytical results obtained by the relations presented herein are compared to the ones given by Fryba in the relative chapter of his classic work. Finally, the possible speeds of moving loads that can be reached in the case of such types of beams are estimated and the application field of the gathered relations is determined.
机译:本工作解决了在移动荷载作用下,置于Winkler型弹性地基上的无限梁的动力特性问题。梁承受以恒定速度传播的移动点载荷。确定梁在非移动(静态)载荷下的有效长度,并使用梁的所谓准静态状态,借助模态分析提出一种解决方案,并得出有用的结论。移动载荷对整个结构或部分结构的弹性或非弹性实体元素的动力学行为具有重大影响,而移动载荷可能会在此类系统上产生强烈的振动,尤其是在达到高速时。在这项工作中获得的表达式允许对速度或阻尼参数的任何值使用相同的公式。通过本文介绍的关系获得的分析结果与弗莱巴在其经典著作的相关章节中给出的分析结果进行了比较。最后,估计在此类梁的情况下可以达到的移动载荷的速度,并确定所收集关系的应用领域。

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