Geometrical Nonlinear Analysis on Three-Tower Suspension Bridges under Live Load

Article Preview

Abstract:

Anti-slipping safety factor between the main cable and saddle, deflection-to-span ratio of main girder and force in the mid-tower, which are not important factors in two-tower suspension bridge design, yet becoming dominant ones in three-tower. Moreover, these factors are all controlled by live load. Thus geometrical nonlinearity under live load for three-tower suspension bridge becomes even more significant. This paper takes Taizhou Yangtze River Bridge as the study object, and uses linear deflection theory, incremental UL formulation and total CR formulation to study the geometrical nonlinearity of various key responses of the structure under live load. It is concluded that accuracy and efficiency of total CR formulation is the highest among the three as well as the maximum error of incremental UL formulation is no more than 0.3%; however, the error of widely used linear deflection theory is 6.6%, 4.5% and -2.64% respectively, which is conservative and can not meet the requirements of sophisticated analysis.

You might also be interested in these eBooks

Info:

Periodical:

Advanced Materials Research (Volumes 255-260)

Pages:

1209-1213

Citation:

Online since:

May 2011

Export:

Price:

Permissions CCC:

Permissions PLS:

Сopyright:

© 2011 Trans Tech Publications Ltd. All Rights Reserved

Share:

Citation:

[1] Gimsing NJ. Cable supported bridges[M]. 2nd Ed. Chichester: John Wiley, 1997.

Google Scholar

[2] Koichi Sato. Deflection Theory of Multi-span Suspension Bridges Considering Deflection of Towers and its Numerical Examples of Various Influence Lines[J]. Japan Society of Civil Engineers, 1971,180, pp.11-22.

DOI: 10.2208/jscej1969.1971.190_11

Google Scholar

[3] Wollmann GP. Preliminary Analysis of Suspension Bridges[J]. Journal of Bridge Engineering, ASCE, 2001, 6(4), pp.227-233.

Google Scholar

[4] Xi-heng Luo, Da-zhang Han, Tian-bao Wan. Deflection Theory and Its Programming for Multi-Tower Suspension Bridges[J]. Bridge Construction, 2008, (02), pp.41-44. (in Chinese)

Google Scholar

[5] Liang Peng. Geometrical Nonlinearity and Random Simulation of Super Long Span Cable-Stayed Bridges[D]. Shanghai: Tongji University, 2004. (in Chinese)

Google Scholar

[6] Peng Liang, Ru-cheng Xiao, Bin Sun. Refined Geometrical Nonlinear Analysis for Super-long-span Cable-stayed Bridge[J]. China Journal of Highway and Transpor, 2007, 20(2), pp.57-62. (in Chinese)

Google Scholar

[7] Mao-lin Tang. 3D geometric nonlinear analysis of long-span suspension bridge and its software development[D]. Chendu: Southwest Jiaotong University, 2003. (in Chinese)

Google Scholar