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首页> 外文期刊>Structure and Infrastructure Engineering: Maintenance, Management, Life-Cycle Design and Performance >Simplified method for seismic risk assessment of buildings with consideration of aleatory and epistemic uncertainty
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Simplified method for seismic risk assessment of buildings with consideration of aleatory and epistemic uncertainty

机译:考虑偶然和认识不确定性的建筑物地震风险评估的简化方法

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摘要

A simplified method for seismic risk assessment with consideration of aleatory and epistemic uncertainties is proposed based on the widely used closed-form solution for estimating the mean annual frequency of exceeding a limit state (LS). The method for the determination of fragility parameters involves a non-linear static analysis of a set of structural models, which is defined by utilising Latin hypercube sampling, and non-linear dynamic analyses of equivalent single degree-of-freedom models. The set of structural models captures the epistemic uncertainties, whereas the aleatory uncertainty due to the random nature of the ground motion is, as usual, simulated by a set of ground motion records. Although the method is very simple to implement, it goes beyond the widely used assumption of independent effects due to aleatory and epistemic uncertainty. Thus, epistemic uncertainty has a potential influence on both fragility parameters, and not only on dispersion, as has been assumed in some other approximate methods. The proposed method is applied to an example of a four-storey reinforced concrete building, where it is shown that the effects of epistemic uncertainties, in addition to aleatory uncertainty, increase with the severity of the LS, so that, for the near collapse LS, the risk with consideration of both sources of uncertainty is more than double if compared to the risk, which was determined solely by the consideration of aleatory uncertainty.
机译:在广泛使用的封闭形式解决方案的基础上,提出了一种考虑到偶然性和认识论不确定性的简化地震风险评估方法,用于估计超过极限状态(LS)的年平均频率。确定脆性参数的方法涉及对一组结构模型的非线性静态分析,该结构模型是通过使用拉丁超立方体采样定义的,以及等效单自由度模型的非线性动态分析。这组结构模型捕获了认知上的不确定性,而通常由地面运动记录集模拟由于地面运动的随机性而导致的偶然不确定性。尽管该方法实施起来非常简单,但是由于偶然性和认知不确定性,它超出了广泛使用的独立影响假设。因此,认知不确定性不仅对弥散性有潜在的影响,而且对弥散性参数也有影响,正如其他一些近似方法所假定的那样。所提出的方法被应用于一个四层钢筋混凝土建筑的例子,其中表明,不确定性的影响,除了偶然性的不确定性之外,还随着LS的严重性而增加,因此,对于LS接近崩溃,与仅由偶然不确定性决定的风险相比,考虑到这两种不确定性来源的风险要多一倍。

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