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Experimental and numerical analyses of variability in the responses of imperfect slender free rigid blocks under random dynamic excitations

机译:随机动力激励下不完善细长自由刚性块体响应变化的实验和数值分析

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Due to the well-known sensitivity of the behaviors of free structures under seismic excitations, the question of the aptitude of a numerical model to accurately represent them arise. To contribute to the answer to this question, this article presents experiments which were carried out on the shaking table of CEA/Saclay in France, on three rigid blocks with geometrical defects, inevitably due to the manufacturing process, subjected to 100 realizations of a random process. These tests were analyzed using specifically-developed indicators, and compared with the results yielded by two numerical models, one with a symmetrical geometry and the other with a non-symmetrical geometry, calibrated to reproduce out-of-plane behavior identified through release tests. Counter-intuitively, this article shows that a numerical model can predict motion over a longer period than an experiment performed on a supposedly identical block. From a statistical point of view, despite experimental uncertainties this article shows a good agreement between numerical and experimental results. Finally, a numerical study, performed using artificial seismic signals, showed that the assumption of perfect geometry can lead to an underestimation of the risk of overturning. Moreover, it is showed that a symmetrical model with a realistic slenderness correction can provide an overestimation of this risk under 1D excitation, but not in 2D.
机译:由于众所周知的自由结构在地震激励下的行为敏感性,因此出现了一个数值模型来准确表示它们的能力问题。为了回答这个问题,本文介绍了在法国CEA / Saclay振动台上对三个具有几何缺陷的刚性块进行的实验,这些块不可避免地由于制造过程而受到100次随机实现的影响处理。使用专门开发的指标对这些测试进行了分析,并将其与两个数值模型(一个具有对称几何形状,另一个具有非对称几何形状)进行了校准,以重现通过释放测试确定的平面外行为。与直觉相反,本文显示,与在假定相同的块上进行的实验相比,数值模型可以预测更长的运动。从统计的角度来看,尽管存在实验不确定性,但本文显示了数值结果与实验结果之间的良好一致性。最后,使用人工地震信号进行的数值研究表明,理想几何形状的假设可能会导致对倾覆风险的低估。此外,结果表明,具有实际细长校正的对称模型可以在一维激发下高估这种风险,而在二维中却不能。

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