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Ductility demand of bilinear hysteretic systems with large post-yield stiffness: Spectral model and application in the seismic design of dual- systems

机译:大屈服后刚度双线性滞后系统的延性要求:谱模型及其在双系统抗震设计中的应用

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A structure designed in a dual-system configuration can help to achieve a damage-control and an earthquake-resilient property. In a dual-system, the primary structural system (PSS) and the replaceable fuse act in parallel, and the entire structure exhibits a multi-stage yielding mechanism under earthquake actions. To ensure the PSS keeps elastic, the dual-system is required to have a sufficient first-yielding stage wherein the fuse yields to dissipate the input energy. Accordingly, prediction of the structural ductility demand (mu) associated with the first-yielding stage is an important issue. In the first-yielding stage, the PSS remains elastic, making the post-yield stiffness ratio (alpha) much larger than conventional structures. This paper focuses on the ductility demand of bilinear hysteretic systems embedded with the high-a characteristic, which represent the dual-systems behaving within the elastic and the first-yielding stages. A total number of 742 strong earthquake records (490 of them are from stiff soil according to the standard of ASCE/SEI 7-10) are adopted to compute the ductility demand of 19,200 bilinear single-degree-of-freedom hysteretic systems. These systems have different combinations of strength levels (strength reduction factor 1.25 = R = 5.00), post-yield stiffness ratios (0.05 = alpha = 0.80) and natural periods (0.05 s = T = 5.00 s). It is revealed that for alpha = 0.30, a larger alpha would lead to a slightly increased mu. Therefore, improving the value of alpha would not alleviate the expected inelastic displacement demand associated with the first-yielding stage for a dual-system, even though a larger a could remarkably reduce the dispersion of mu. A probabilistic spectral model for mu is developed, based on which the seismic performance of a dual-system could be checked in a statistic way. A trial-and-error design process for dual-systems is given, and the design-check process of a five-story buckling-restrained-braced frame is illustrated using the spectral model of mu. This study provides instructive results for the seismic design and retrofitting of dual-systems, as the effects of alpha, R and T on the values of mu for dual-systems are quantified appropriately.
机译:采用双系统配置设计的结构可以帮助实现破坏控制和抗震性能。在双系统中,主要结构系统(PSS)和可更换保险丝并行工作,并且整个结构在地震作用下表现出多级屈服机制。为了确保PSS保持弹性,双系统需要具有足够的第一屈服级,在该级中,保险丝会屈服以耗散输入能量。因此,预测与第一屈服阶段有关的结构延性需求(μ)是重要的问题。在第一屈服阶段,PSS保持弹性,从而使屈服后的刚度比(α)比传统结构大得多。本文着重研究了具有高a特性的双线性滞后系统的延性需求,该滞后系统代表了在弹性阶段和第一屈服阶段表现出的双重系统。总共使用742条强地震记录(根据ASCE / SEI 7-10的标准,其中490条来自坚硬的土壤)来计算19,200个双线性单自由度滞后系统的延性需求。这些系统具有强度水平(强度降低因子1.25 <= R <= 5.00),屈服后刚度比(0.05 <= alpha <= 0.80)和自然周期(0.05 s <= T <= 5.00 s)的不同组合。结果表明,当alpha> = 0.30时,较大的alpha会导致mu略有增加。因此,提高α值将不会减轻与双系统第一屈服阶段有关的预期非弹性位移需求,即使较大的α可以显着降低μ的离散度。建立了μ的概率谱模型,基于该模型可以对双系统的抗震性能进行统计。给出了双系统的反复试验设计过程,并利用μ的谱模型说明了五层屈曲约束支撑框架的设计检查过程。这项研究为双系统的抗震设计和改造提供了有益的结果,因为对α,R和T对双系统的mu值的影响进行了适当的量化。

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