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Theoretical models to predict the flexural failure of reinforced concrete beams under blast loads

机译:爆炸荷载下钢筋混凝土梁抗弯破坏的理论模型

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This paper presents two alternative approaches for the study of reinforced concrete beams under blast loads. In the first approach, the beam is modeled by means of Euler-Bernoulli's theory and its elastic-plastic behavior is expressed through a new nonlinear relationship between bending moment and curvature. In the second approach, instead, the beam is idealized as a single degree of freedom system. The effects of strain rate, which are of paramount relevance in blast problems, are taken into consideration by introducing time-variable coefficients into the equations of motion derived from the two models. The latter are employed to assess the time-history of the maximum deflection of a simply supported beam subjected to a uniformly distributed blast load. By comparing the theoretical results with some experimental findings available in literature and with the solution obtained from a commercial finite element software, it is found that the first approach is capable of accurately evaluating the maximum deflection of the beam at failure; on the other hand, the second approach provides a less precise prediction, however it is simpler to implement in practice because it requires less computational effort.
机译:本文提出了两种爆炸荷载下钢筋混凝土梁的研究方法。在第一种方法中,利用欧拉-伯努利理论对梁进行建模,并通过弯矩与曲率之间的新的非线性关系来表示其弹塑性行为。相反,在第二种方法中,将光束理想化为单自由度系统。通过将时变系数引入两个模型得出的运动方程,可以考虑应变率的影响,而应变率的影响在爆炸问题中至关重要。后者用于评估承受均布爆炸载荷的简支梁的最大挠度的时程。通过将理论结果与文献中的一些实验结果以及从商业有限元软件获得的解决方案进行比较,发现第一种方法能够准确地评估破坏时梁的最大挠度。另一方面,第二种方法提供的预测不太精确,但是由于需要较少的计算工作,因此在实践中更易于实现。

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