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Application of the theory statically indeterminate structures of infinite degree to a cable-truss footbridge under lateral forces

机译:无限度静定结构理论在侧向力作用下的索桁人行天桥上的应用

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A simplified method based on the theory of statically indeterminate structures of infinite degree is proposed to analyse the response of cable truss bridges under lateral loads. The bridge consists of two major cables anchored at their ends and a series of pin-ended hangers attached to the cables supporting a lightweight deck whose stiffness can be neglected. Assuming the hangers can be replaced by a continuous inextensible diaphragm, it will be shown that under the action of lateral loads, the diaphragm exerts on the cables a restitution force that can be assimilated to a reaction density. Writing the equations of static equilibrium of the cables under these conditions leads to a Fredholm integral equation whose solution is actually the unknown reaction density. The solution of the equation obtained through numerical integration was found to be in good agreement with the finite element method across different configurations of lateral loads. The method was subsequently used to carry a parametric study on the effects of some important parameters such as the initial pre-stress adjustment in the deck cable, and self-weight on the stability of the bridge to lateral loads. The method is robust yet simple to use; a detailed example of its implementation is given as the Appendix.
机译:提出了一种基于无限次静定结构理论的简化方法,用于分析钢桁架桥在侧向荷载作用下的响应。该桥由两根锚定在其末端的主要电缆以及一系列连接到电缆的销形吊架组成,这些吊架支撑着可以忽略其刚度的轻质甲板。假设吊架可以用连续的,不可延伸的隔膜代替,那么将显示出,在侧向载荷的作用下,隔膜会在电缆上施加回复力,该回复力可以与反应密度相提并论。写出在这些条件下电缆的静态平衡方程,将得出一个Fredholm积分方程,其解实际上是未知的反应密度。发现通过数值积分获得的方程的解与横向载荷不同配置下的有限元方法非常吻合。该方法随后被用于对一些重要参数的影响进行参数研究,例如甲板电缆的初始预应力调整以及自重对桥梁对侧向荷载的稳定性的影响。该方法健壮但易于使用。附录中给出了其实现的详细示例。

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