Overstrength and ductility factors of XBF structures with pinned and fixed supports

IF 0.7 Q4 MECHANICS
D. Yahmi, T. Branci, A. Bouchaïr, E. Fournely
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引用次数: 0

Abstract

Abstract In today's time, most seismic design codes are based on a linear elastic force-based approach that includes the nonlinear response (ductility and overstrength) of the structure through a reduction factor (named behavior factor q in Eurocode 8 [EC8]). However, the use of a prescribed q-factor that is constant for a given structural system may fail in providing structures with the same risk level. This paper focuses on the estimation of actual values of q-factor for X-braced steel frames (XBFs) designed according to the European codes and comparing these values to those suggested in EC8. For this purpose, a nonlinear pushover analysis has been performed. The effects of specific parameters, such as the stories number, the brace slenderness ratio, the local response of structural members, and the support type, are evaluated. The results show that the most important parameter that affects the q-factor is the brace slenderness ratio, while the support type has less effect on this factor. Furthermore, a local strength criterion has been proposed to implicitly ensure that the suggested value of the q-factor is conservative.
带固定和钉撑的XBF结构的超强和延性系数
在当今时代,大多数抗震设计规范都是基于基于线性弹性力的方法,其中包括通过折减系数(在欧洲规范8 [EC8]中称为行为因子q)计算结构的非线性响应(延性和超强度)。然而,对于给定的结构系统使用规定的常数q因子可能无法提供具有相同风险水平的结构。本文着重于根据欧洲规范设计的x支撑钢框架(XBFs)的q因子的实际值的估计,并将这些值与EC8建议的值进行比较。为此,进行了非线性推覆分析。评估了特定参数的影响,如层数、支撑长细比、结构构件的局部响应和支撑类型。结果表明:支撑长细比对q因子的影响最大,支撑类型对q因子的影响较小;此外,还提出了一个局部强度准则,以隐式地确保q因子的建议值是保守的。
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来源期刊
CiteScore
1.30
自引率
16.70%
发文量
20
审稿时长
16 weeks
期刊介绍: An international journal ‘Studia Geotechnica et Mechanica’ covers new developments in the broad areas of geomechanics as well as structural mechanics. The journal welcomes contributions dealing with original theoretical, numerical as well as experimental work. The following topics are of special interest: Constitutive relations for geomaterials (soils, rocks, concrete, etc.) Modeling of mechanical behaviour of heterogeneous materials at different scales Analysis of coupled thermo-hydro-chemo-mechanical problems Modeling of instabilities and localized deformation Experimental investigations of material properties at different scales Numerical algorithms: formulation and performance Application of numerical techniques to analysis of problems involving foundations, underground structures, slopes and embankment Risk and reliability analysis Analysis of concrete and masonry structures Modeling of case histories
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