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Simple innovative comparison of costs between tied-arch bridge and cable-stayed bridge

机译:系杆拱桥和斜拉桥成本的简单创新比较

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The proposed paper compares tied-arch bridge alternatives and cable-stayed bridge alternatives based on needed load-bearing construction material amounts in the superstructure. The comparisons are prepared between four tied arch bridge solutions and four cable-stayed bridge solutions of the same span lengths. The sum of the span lengths is 300 m. The rise of arch as well as the height of pylon and cable arrangements follow optimal dimensions. The theoretic optimum rise of tied-arch for minimum material amount is higher than traditionally used for aesthetic reason. The optimum rise for minimum material amount parabolic arch is shown in the paper. The mathematical solution uses axial force index method presented in the paper. For the tied-arches the span-rise-ration of 3 is used. The hangers of the tied-arches are vertical-The tied-arches are calculated by numeric iteration method in order to get moment-less arch. The arches are designed as constant stress arch. The area and the weight of the cross section follow the compression force in the arch. In addition the self-weight of the suspender cables are included in the calculation. The influence of traffic loads are calculated by using a separate FEM program. It is concluded that tied-arch is a competitive alternative to cable-stayed bridge especially when asymmetric bridge spans are considered.
机译:拟议论文根据上部结构中所需的承重建筑材料量,比较了拱形拱桥和斜拉桥的替代方案。比较是在四个跨度相同的跨度拱桥解决方案和四个斜拉桥解决方案之间进行的。跨度总和为300 m。拱形的上升以及塔架和电缆布置的高度遵循最佳尺寸。出于美学原因,在最小材料量的情况下,系弓的理论上的最佳上升量高于传统方法。本文显示了最小材料量抛物线拱形的最佳上升量。数学解采用了本文提出的轴向力指数法。对于绑定拱形,使用3的跨度。系紧弓的吊架是垂直的-系紧弓是通过数值迭代方法计算得到的无矩拱形。拱被设计为恒应力拱。横截面的面积和重量遵循足弓中的压缩力。此外,计算中还包括了吊索的自重。通过使用单独的FEM程序来计算交通负荷的影响。结论是,系拱是斜拉桥的竞争替代品,特别是在考虑非对称桥跨时。

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