A macro-element model for inelastic building analysis

被引:0
作者
de la Llera, JC
Vásquez, J
Chopra, AK
Almazán, JL
机构
[1] Pontificia Univ Catolica Chile, Dept Struct Engn, Santiago, Chile
[2] Univ Calif Berkeley, Dept Civil Engn, Berkeley, CA 94720 USA
关键词
inelastic building analysis; ultimate storey-shear and torque surface; storey mechanisms; single-element model; lateral-torsional coupling;
D O I
10.1002/1096-9845(200012)29:12<1725::AID-EQE982>3.3.CO;2-W
中图分类号
TU [建筑科学];
学科分类号
0813 ;
摘要
A three-dimensional model for approximate inelastic analysis of buildings is presented herein. The model is based on a single macro-element per building storey. The inelastic properties of the model are characterized by the so-called ultimate storey shear and torque (USST) surfaces. Different algorithms for the construction of these surfaces, as well as their applications in building modelling, are presented and discussed. Two alternative procedures are developed to integrate the force-deformation constitutive relationship of the macroelements. The first one follows the exact trajectory of the load path of the structure on the USST, and the second uses linear programming without ever forming the USST surface. The accuracy of the model and integration procedure is evaluated by means of the earthquake response of single-storey systems. The model and integration procedure developed is finally used to compute the inelastic response of a seven-storey R/C building. The results of this investigation show that the model proposed, although approximate, can be effective in estimating the inelastic deformation demand of a building. It also enables the engineer to capture and interpret important features of the three-dimensional inelastic response of a structure even before performing any inelastic dynamic analysis. Copyright (C) 2000 John Wiley & Sons, Ltd.
引用
收藏
页码:1725 / 1757
页数:33
相关论文
共 10 条
[1]  
[Anonymous], DESIGN MULTISTOREY R
[2]  
[Anonymous], REF GUID
[3]  
De la Llera JC, 1994, 9407 U CAL BERK EART
[4]  
DELALLERA JC, 1995, EARTHQUAKE ENG STRUC, V24, P573
[5]  
DELALLERA JC, 1998, 9716 EERC U CAL BERK
[6]  
DELALLERA JC, 2000, IN PRESS P 12WCEE AU
[7]  
Lubliner J, 1990, PLASTICITY THEORY
[8]  
Paulay T, 1998, EARTHQUAKE ENG STRUC, V27, P1101, DOI 10.1002/(SICI)1096-9845(199810)27:10<1101::AID-EQE773>3.0.CO
[9]  
2-9
[10]  
Wilkins ML, 1964, METHODS COMPUTATIONA, V3