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A novel analytical method for the analysis of a bi-concave cable-truss footbridge

机译:一种双凹索桁人行天桥分析的新颖分析方法

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Bi-concave cable truss systems are not only aesthetically appealing but they also offer elegant solutions for spanning large spans required in modern buildings such as convention centres, sport arenas and bridges. These structures, however, are notoriously difficult to model correctly using non-numerical based methods. The existing analytical methods are limited to uniformly distributed loads on half or the entire span, and do not include the stays in the calculations. This paper details a novel analytical method that not only covers wide spectra of loads, including both uniformly distributed and concentrated loads on any part of the span, but also includes the stays in the calculations. The mathematical formulation was based on the fundamental assumption that the hangers form a continuous and inextensible diaphragm. The main two nonlinear equations describing the cable thrusts, unknowns of the problem, were calculated using an orthogonal displacement equation based on the boundary conditions of the cable ends at the anchorages. The predicted results are compared to finite element analysis, and good agreement was found across all the load configurations. The presented method was found to be very efficient and reliable. (C) 2016 Elsevier Ltd. All rights reserved.
机译:双凹面电缆桁架系统不仅在美学上具有吸引力,而且还为跨越现代建筑(如会议中心,运动场和桥梁)所需的大跨度提供了优雅的解决方案。然而,众所周知,使用基于非数值的方法很难对这些结构进行正确建模。现有的分析方法仅限于均匀分布在一半或整个跨度上的载荷,并且不包括计算中的拉力。本文详细介绍了一种新颖的分析方法,该方法不仅涵盖了广泛的载荷谱,包括跨度任何部分的均匀分布载荷和集中载荷,而且还包括了计算中的撑杆。数学公式是基于以下基本假设的:衣架形成连续且不可延伸的隔膜。基于锚固处缆索端部的边界条件,使用正交位移方程计算了描述缆索推力的两个主要非线性方程,即问题的未知数。将预测结果与有限元分析进行比较,并且在所有负载配置中都发现了良好的一致性。发现提出的方法是非常有效和可靠的。 (C)2016 Elsevier Ltd.保留所有权利。

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