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Noniterative Equivalent Linear Method for Evaluation of Existing Structures

机译:评估现存结构的非迭代等效线性方法

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摘要

The equivalent linear system is one of the approximate methods for estimating the maximum inelastic displacement response of structures in performance-based seismic design and evaluation. Traditionally, the equivalent period and damping of such a system are defined by the ductility ratio (μ = maximum displacement/yield displacement). However, for existing structures, the strength ratio (R =elastic lateral strength/yield lateral strength) is generally known rather than the ductility ratio. If the ductility ratio is used for denning the equivalent period and damping, the maximum inelastic displacement demand of existing structures has to be determined through an iterative procedure until the computed displacement is within an allowable tolerance to the assumed displacement. In addition, it was reported that the existing equivalent linear system may overestimate the maximum inelastic deformation of short-period structures because it is independent of periods of vibration (T). To avoid iteration and improve accuracy, this paper presents results of a comprehensive statistical investigation on the equivalent linearization in which both the equivalent period and damping are defined by strength ratios and periods of vibration. The accuracy of the developed equivalent linear system is also discussed based on a set of 72 recorded earthquake ground motions. In addition to the advantage of noniteration, the recommended equivalent linear system gives good predictions of the mean maximum inelastic displacement of structures for systems with all period ranges.
机译:等效线性系统是在基于性能的抗震设计和评估中估算结构最大非弹性位移响应的近似方法之一。传统上,此类系统的等效周期和阻尼由延性比(μ=最大位移/屈服位移)定义。但是,对于现有结构,通常已知强度比(R =弹性侧向强度/屈服侧向强度),而不是延性比。如果使用延性比来确定等效周期和阻尼,则必须通过迭代过程确定现有结构的最大非弹性位移需求,直到计算出的位移在假定位移的允许公差内。此外,据报道,现有的等效线性系统可能会高估短周期结构的最大非弹性变形,因为它与振动周期(T)无关。为了避免迭代并提高精度,本文提供了对等效线性化进行全面统计研究的结果,其中等效周期和阻尼均由强度比和振动周期定义。还基于一组记录的72个地震地面运动,讨论了开发的等效线性系统的精度。除了不重复的优点外,推荐的等效线性系统还可以很好地预测所有周期范围内系统的平均结构最大非弹性位移。

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