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A novel stochastic linearization framework for seismic demand estimation of hysteretic MDOF systems subject to linear response spectra

机译:基于线性响应谱的迟滞MDOF系统地震需求估计的新型随机线性化框架

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This paper proposes a novel computationally economical stochastic dynamics framework to estimate the peak inelastic response of yielding structures modelled as nonlinear multi degree-of-freedom (DOF) systems subject to a given linear response spectrum defined for different damping ratios. This is accomplished without undertaking nonlinear response history analyses (RHA) or, to this effect, constructing an ensemble of spectrally matched seismic accelerograms. The proposed approach relies on statistical linearization and enforces pertinent statistical conditions to decompose the inelastic d-DOF system into d linear single DOF oscillators with effective linear properties (ELPs): natural frequency and damping ratio. Each such oscillator is subject to a different stationary random process compatible with the excitation response spectrum with damping ratio equal to the oscillator effective critical damping ratio. This equality is achieved through a small number of iterations to a pre-specified tolerance, while peak inelastic response estimates for all DOFs of interest are obtained by utilization of the excitation response spectrum in conjunction with the ELPs. The applicability of the proposed framework is numerically illustrated using a 3-storey Bouc-Wen hysteretic frame structure exposed to the Eurocode 8 elastic response spectrum. Nonlinear RHA involving a large ensemble of non-stationary Eurocode 8 spectrum compatible accelerograms is conducted to assess the accuracy of the proposed approach in a Monte Carlo-based context. The novel feature of iterative matching between the excitation response spectrum damping ratio and the ELP damping ratio enforces the required compatibility in the damping properties of the effective linear oscillators and the imposed elastic response spectra. It is found that this latter feature reduces drastically the error of the estimates (i.e., by an order of magnitude) obtained by a non-iterative application of the framework. (C) 2017 Elsevier Ltd. All rights reserved.
机译:本文提出了一种新颖的计算经济的随机动力学框架,以估算屈服结构的峰值非弹性响应,该屈服结构建模为非线性多自由度(DOF)系统,并针对不同阻尼比定义了给定的线性响应谱。无需进行非线性响应历史分析(RHA)或为此构建光谱匹配的地震加速度图的整体即可完成此操作。所提出的方法依赖于统计线性化,并执行相关统计条件,以将非弹性d-DOF系统分解为具有有效线性特性(ELP):固有频率和阻尼比的d线性单DOF振荡器。每个这样的振荡器经受与激励响应谱兼容的不同的平稳随机过程,其阻尼比等于振荡器有效临界阻尼比。这种相等性是通过对预定公差的少量迭代来实现的,而所有感兴趣的自由度的峰值非弹性响应估计值都是通过利用激发响应谱图和ELP来获得的。使用暴露于Eurocode 8弹性响应谱的3层Bouc-Wen滞回框架结构以数值方式说明了所提出框架的适用性。进行非线性RHA涉及大量非平稳Eurocode 8频谱兼容加速度图的集成,以评估在基于Monte Carlo的情况下所提出方法的准确性。激励响应谱阻尼比和ELP阻尼比之间的迭代匹配的新颖特征在有效线性振荡器的阻尼特性和所施加的弹性响应谱之间增强了所需的兼容性。已经发现,后一特征极大地减少了通过框架的非迭代应用而获得的估计的误差(即,减小了一个数量级)。 (C)2017 Elsevier Ltd.保留所有权利。

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