期刊文献+

空间刚架结构对地震响应的有限元分析 被引量:1

Finite Element Analysis of Responses by Spatial Rigid-frame Structures to Quakes
在线阅读 下载PDF
导出
摘要 本文详细地讨论了空间刚架结构对地震载荷随机动力响应的有限元分析以及空间刚架和平面刚架对地震响应的区别和联系。结果表明:当空间刚架结构受某一方面地震荷载的单独作用时,位移的响应值与载荷保持线性关系。相对而言,结构的竖向位移响应是很微弱的,结构对竖向地震载荷的响应也很小。当互相耦合的两个水平地震共同作用时,位移的响应值与载荷将不再保持线性关系。再者,不同的基础约束所得到的响应值是有很大的差别的。此外,空间刚架结构的侧向约束刚度趋于无穷时,将得到与平面刚架结构相一致的结果。 A detailed finite element analysis is made of the stochastic responses of spatial rigid-frame structures to quake loads. Also investigated are the difference and relationship between responses to quakes by spatial rigid frames and those by planar rigid frames. As shown by the results, when spatial rigid-frame structures are subjected to quake loads from one direction alone , a linear dependence is found of the displacement rosponses on the loads, the vertical displacement responses and the responses to vertical loads being both minute, when two coupled horizontal quakes work together on rigid frames, no more of the linear dependence can be found; response values of considerable difference are obtained with different base constraints present, and when the lateral restraint stiffness of a spatial rigid-frame structure tends to infinite, no difference will be found between the results and those in the case of a planar one
作者 兰冬
出处 《淮南矿业学院学报》 1990年第2期87-95,共9页
基金 淮南矿业学院院内自选科研项目
关键词 刚架 地震 有限元 spatial rigid frame earthquake response finite element method
  • 相关文献

参考文献2

共引文献2

同被引文献41

  • 1章军,王元清,陈宏,石永久.地震作用下门式刚架轻型房屋钢结构的设计与分析[J].四川建筑科学研究,2004,30(2):74-77. 被引量:14
  • 2卫振海,赵挥勤.用能量法分析变截面梁的稳定极限承载力[J].工业建筑,1994,24(3):35-39. 被引量:3
  • 3吴亚平.变截面压杆稳定性计算的等效刚度法[J].力学与实践,1994,16(1):58-60. 被引量:27
  • 4Girijavallabhan V C. Budding Loads of Non - Uniform Columns [J]. Journal of Structure Divi,1969,95(11) :2419-2431.
  • 5Banerjee J R. Exact Bemoulli-Euler static stiffness matrix for a range of tapered beam - columns[ J ].International Journal Num Mathematical Engineering, 1986,23 (9) : 1615 -1628.
  • 6C, ere J M, Carter W O. Critical buckling loads for tapered columns [J]. Journal of Structure Divi,1962,88(1) :1-11.
  • 7Al-Gahtani H J. Exact stiffness for tapered members[ J]. Journal of Structure Engineering, 1996,122(10) : 1234-1239.
  • 8Cleghom W L, Tabarrok B. Finite element formulation of a tapered Timoshenko beam for free vibration analysis[ J]. J. of Sound & Vib,1992,152(3) :461-470.
  • 9Dube G P,Dumir P C. Tapered thin open section beams on elastic foundation - buckling analysis[ J]. Computers & Structures,1996, 61(5) :845-857.
  • 10Dube G P,Dumir P C. Tapered thin open section beams on elastic foundation- vibration analysis [ J ]. Computers & Structures, 1996,61 ( 5 ) 859-869.

引证文献1

二级引证文献6

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