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Two-dimensional finite element upper bound limit analysis of masonry bridges

机译:砌体桥梁的二维有限元上限分析

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A two-dimensional model for the evaluation of the load carrying capacity of masonry bridges is proposed that takes into account the strengthening effects due to arch-fill interaction observed in experimental tests. Upper bounds on the collapse load and the corresponding mechanism are obtained by means of a finite element application of the Kinematic Theorem of Limit Analysis. Arches and piers are modelled as beams made up of non-tensile resistant (NTR) and ductile in compression masonry, while the fill is represented as a cohesive-frictional material with tension cut-off. Kinematically admissible mechanisms are obtained by discretizing the fill domain with triangular elements and including velocity discontinuities in order to increase the degrees of freedom of the model and thus reduce locking; arches and piers are discretized by two-node straight beam elements. A piecewise linearization of the limit domains allows the upper bound on the collapse load and the corresponding mechanism to be obtained as a solution of a Linear Programming problem. The capabilities and the validity limits of the proposed numerical model are shown in two examples. The collapse test on a real single span bridge is simulated and discussed in the first example; a multi-span bridge is analysed in the second, where complex interactions between arches, piers and fill are obtained.
机译:提出了一种评估砌体桥梁承载能力的二维模型,该模型考虑了在试验中观察到的拱-填土相互作用引起的加固效果。通过极限分析运动定理的有限元应用,获得了崩溃荷载的上限和相应的机理。拱和墩被建模为由抗拉强度(NTR)和受压砌体的延性组成的梁,而填充物则表示为具有截止强度的内聚摩擦材料。运动学上可接受的机制是通过用三角形元素离散填充域并包括速度不连续性来获得的,从而增加模型的自由度并因此减少锁定。拱和墩由两节点直梁单元离散化。极限域的分段线性化允许崩溃载荷的上限和相应的机制作为线性规划问题的解决方案而获得。在两个示例中显示了所提出的数值模型的能力和有效性极限。在第一个示例中模拟并讨论了真实单跨桥的倒塌测试。第二部分分析了一座多跨桥梁,其中获得了拱,墩和填土之间的复杂相互作用。

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