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首页> 外文期刊>Structural engineering international >A Methodology for Modelling the Integral Abutment Behaviour of Non-Symmetrically Loaded Bridges
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A Methodology for Modelling the Integral Abutment Behaviour of Non-Symmetrically Loaded Bridges

机译:非对称荷载桥梁整体桥台行为建模方法

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摘要

Integral abutment bridges (IABs) are an economical option to design appealing single-span bridges. However, more experience is needed, as the main difference in the design of IAB compared with conventional bridges is the restraint of the frame corner, caused by the fact that the superstructure and the abutments are one monolithic structure. This requires modification in design regarding the internal forces and deformations as well as the detailing of the frame corner itself. IABs are generally designed as frames using grid models with idealised superstructure. This calculation involves sophisticated models and is considered to be time consuming. Also conventional single-span bridges are designed with the help of grid models, for which experience and various design software tools exist, especially when simply supported structures are considered. Main problem in the transfer of frame systems into simply supported structures are the interactions between superstructure and sub-structure. By separating the superstructure from the sub-structure, the implementation of IAB design through existing software tools is possible. However, to take into account the superstructure-abutment interaction, the superstructure needs to be restrained by rotational springs. As a result of sway effects in the original frame, the boundary conditions (horizontal position of the frame corner) for the determination of the rotational spring stiffness vary. Therefore these springs have to be non-linear, and do not comply with the demand for load case superposition. This paper presents a new approach to separate the superstructure from the sub-structure with provision for possible superposition of the load cases. The approach is based on the division of the non-linear springs into two linear springs, one for symmetric loading and the other for antimetric loading, from which a modification factor A;mgk has been derived. This factor is defined as adjusting the single-span model with a single rotational linear spring to the original grid model system. On the basis of this approach and the /cmgk factor, the use of conventional design tools for IABs has been made possible. To further close the gap in experience on IAB, design and detailing recommendations are given.
机译:整体式桥台(IAB)是设计美观的单跨桥的经济选择。但是,需要更多的经验,因为IAB与常规桥相比设计的主要区别是对框架角的约束,这是由于上层建筑和桥台是一个整体结构这一事实引起的。这需要对内力和变形以及框架角部本身的细节进行设计上的修改。通常使用具有理想上部结构的网格模型将IAB设计为框架。该计算涉及复杂的模型,被认为是耗时的。同样,传统的单跨桥也是在网格模型的帮助下设计的,为此,他们具有丰富的经验和各种设计软件工具,尤其是在考虑简单支撑的结构时。将框架系统转换为简单支撑结构的主要问题是上部结构与子结构之间的相互作用。通过将上部结构与子结构分开,可以通过现有软件工具实施IAB设计。但是,考虑到上部结构与基台的相互作用,上部结构需要通过旋转弹簧加以约束。由于原始框架中的摇摆效应,用于确定旋转弹簧刚度的边界条件(框架角的水平位置)会发生变化。因此,这些弹簧必须是非线性的,并且不符合对工况叠加的要求。本文提出了一种将上部结构与下部结构分离的新方法,并规定了可能的荷载工况叠加。该方法基于将非线性弹簧分为两个线性弹簧,一个用于对称载荷,另一个用于抗对称载荷,由此得出了修正系数A; mgk。该因素定义为用单个旋转线性弹簧将单跨度模型调整为原始网格模型系统。基于这种方法和/ cmgk因子,可以使用IAB的常规设计工具。为了进一步缩小IAB的经验差距,给出了设计和详细建议。

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