期刊文献+

层数和跨数对薄钢板剪力墙地震力折减系数的影响

Effect of Storeys and Spans on Response Modification Factor and Displacement Amplification Factor of Thin Steel Plate Shear Walls
下载PDF
导出
摘要 基于薄钢板剪力墙的等效拉杆理论,利用SAP2000有限元分析软件,并采用改进的能力谱法,通过6个算例研究了层数和跨数对按剪力墙板抗剪承载能力设计的抗弯钢框架薄钢板剪力墙体系在中震下地震力折减系数R、超强系数R_Ω、延性折减系数R_μ和大震下位移放大系数C_d的影响。结果表明:中震下R的变化范围为2.55~2.81,与我国《建筑抗震设计规范》隐含的地震力折减系数2.8125相差不大,R_Ω变化范围为2.51~2.91,R_μ的变化范围为0.9~1.1,大震下C_d的变化范围为3.51~4.12。结构的跨数对R和R_Ω的影响规律都不明显,对R_μ和大震下C_d的影响可以忽略;结构的层数影响较为明显,R、R_μ和大震下C_d都随层数的增加而减小,R_Ω则随层数的增加而增加。 Based on the theory of equivalent tension rod for the thin steel plate shear wall,the improved capacity spectrum method was adopted by the finite element software SAP2000.The effect of storeys and spans on the response modification factor R,overstrength factor R_Ω,ductility reduction factor Rμunder moderate earthquake and displacement amplification factor Cdunder severe earthquake of moment resisting steel frame-thin steel plate shear walls designed by the shear capacity of plate was investigated by six examples.The results show that Rranges from2.55 to 2.81 similar to the 2.8125 that implied in Code for seismic design of buildings,R_Ω is from2.51 to 2.91,Rμranges from 0.9to 1.1under moderate earthquake and Cdis from 3.51 to 4.12 under severe earthquake.The influencing rule of spans on Rand R_Ω isn′t obvious and the spans has almost no effect on R_μ and Cd.The effect of storeys is very obvious,R and Rμunder moderate earthquake and Cdunder severe earthquake decreases with increasing storey,whereas R_Ω increases with increasing storey.
出处 《防灾减灾工程学报》 CSCD 北大核心 2016年第2期274-280,共7页 Journal of Disaster Prevention and Mitigation Engineering
基金 国家自然科学青年基金项目(51308260) 江苏科技大学博士人才支持计划项目(35281104)资助
关键词 层数 跨数 地震力折减系数 位移放大系数 薄钢板剪力墙 storeys spans response modification factor displacement amplification factor thin steel plate shear wall
  • 相关文献

参考文献11

  • 1Li C H,Tasi K C,Chang J T,et al.Cyclic test of a coupled steel plate shear wall substructure[J].Procedia Engineering,2011,14(1):582-589.
  • 2Mahmoudi M,Abdi M G.Evaluating response modification factors of TADAS frames[J].Journal of Constructional Steel Research,2012,71(4):162-170.
  • 3Izadinia M,Rahgozar M A,Mohammadrezaei O.Response modification factor for steel moment-resisting frames by different pushover analysis methods[J].Journal of Constructional Steel Research,2012,79(12):83-90.
  • 4Mahmoudi M,Zaree M.Determination the response modification factors of buckling restrained braced frames[J].Procedia Engineering,2013,54(1):222-231.
  • 5Zhao Y F,Tong G S.Inelastic displacement amplification factor for ductile structures with constant strength reduction factor[J].Advances in Structural Engineering,2010,13(1):15-28.
  • 6童根树,蔡志恒,张磊.双周期标准化的位移放大系数谱[J].重庆大学学报(自然科学版),2011,34(10):68-75. 被引量:2
  • 7Bozorgnia Y,Hachem M M,Campbell K W.Deterministic and probabilistic predictions of yield strength and inelastic displacement spectra[J].Earthquake Spectra,2010,26(1):25-40.
  • 8GB50011-2010,建筑抗震设计规范[S].
  • 9邵建华.抗弯钢框架-钢板剪力墙的结构影响系数与位移放大系数研究[D].南京:河海大学,2008.
  • 10Tong G Sh,Cai Zh H,Zhang L.Normalized inelastic deformation ratio spectra[J].Journal of Chongqing University:Natural Science Edition,2011,34(10):68-75.(in Chinese).

二级参考文献16

  • 1GB50011-2001.建筑抗震设计规范[S].北京:中国建筑工业出版社.2008:19-24.
  • 2TONG G S, ZHAO Y F. Seismic force modification factors for modified-clough hysteretic models [J]. Engineering Structures, 2007, 29(11): 3053 -3070.
  • 3MIRANDA E. Estimation of inelastic deformation demands of SDOF systems [J]. Journal of Structural Engineering, 2001, 127(9): 1005 -1012.
  • 4MIRANDA E. Site-dependent strength-reduction factors [J]. Journal of Structural Engineering, 1993, 119: 3503-3519.
  • 5CECS160-2004.建筑工程抗震性态设计通则(试用)[S].北京:中国计划出版社,2004.
  • 6JORGE R G, MIRANDA E. Inelastic displacement ratios for evaluation of structures built on soft soil sites [J]. Earthquake Engineering and Structural Dynamics, 2006, 35(6) :679-694.
  • 7TOTHONG P, CORNELL C A. An empirical ground- motion attenuation relation for inelastic spectral displacement [J]. Bulletin of the Seismological Society of America, 2006, 96(6): 2146-2164.
  • 8JORGE R G, MIRANDA E. Probabilistic estimation of maximum inelastic displacement demands for performance-based design [J]. Earthquake Engineering and Structural Dynamics, 2007, 36(9):1235-1254.
  • 9CHENOUDA M, AYOUB A. Inelastic displacement ratios of degrading systems [J]. Journal of Structural Engineering, 2008, 134(6): 1030 -1045.
  • 10MOLLAIOLI F, BRUNO S. Influence of site effects on inelastic displacement ratios for SDOF and MDOF systems [ J ]. Computers and Mathematics with Applications, 2008, 55(2) : 184 -207.

共引文献1854

相关作者

内容加载中请稍等...

相关机构

内容加载中请稍等...

相关主题

内容加载中请稍等...

浏览历史

内容加载中请稍等...
;
使用帮助 返回顶部