Optimal intensity measure-based seismic fragility surfaces for curved bridges considering their sensitivity to seismic excitation direction

被引:0
作者
Rashid, Muhammad [1 ]
Nishio, Mayuko [2 ]
机构
[1] Univ Tsukuba, Dept Engn Mech & Energy, Tsukuba, Japan
[2] Univ Tsukuba, Inst Syst & Informat Engn, Tsukuba, Japan
关键词
curved bridge; fragility surface; optimal IM; seismic incidence direction; bridge system; VULNERABILITY ASSESSMENT; SPECTRAL ACCELERATION; HIGHWAY BRIDGES; VECTOR; METHODOLOGY; COMPONENT; MODEL; STEEL; ANGLE;
D O I
10.1007/s11803-025-2310-z
中图分类号
TU [建筑科学];
学科分类号
0813 ;
摘要
The effect of seismic directionality is crucial for curved bridges, a subject generally overlooked in seismic vulnerability analysis. This paper focuses on seismic fragility development as a function of seismic incidence directions for a geometrically curved bridge. A series of non-linear time history analyses were carried out for a representative finite element model of the bridge by considering actual ground motions. For reliable seismic demand models, a total of eleven intensity measures (IM) were analyzed based on optimality metrics. To quantify the sensitivity of fragility functions to input incidence directions, fragility surfaces were developed throughout the horizontal plane by considering spectral acceleration at one second (Sa1.0) as the optimal IM. Results show that the optimal IM ranking is insignificantly influenced by seismic directionality. However, seismic orientation influences fragility, which intensifies in higher damage states, particularly for piers. For a bridge system, the differences in median demand corresponding to the least and most vulnerable direction for slight, moderate, extensive, and collapse states are about 9.0%, 7.31%, 10.32%, and 11.60%, respectively. These results imply that while evaluating the vulnerability of curved bridges, the optimality of IM in demand estimation and the impact of seismic directionality should not be disregarded.
引用
收藏
页码:509 / 526
页数:18
相关论文
共 53 条
[1]   Seismic vulnerability assessment of a Californian multi-frame curved concrete box girder viaduct using fragility curves [J].
Abbasi, Mohammad ;
Abedini, Mohammad Javad ;
Zakeri, Behzad ;
Amiri, Gholamreza Ghodrati .
STRUCTURE AND INFRASTRUCTURE ENGINEERING, 2016, 12 (12) :1585-1601
[2]   Numerical and hybrid analysis of a curved bridge and methods of numerical model calibration [J].
Abdelnaby, Adel E. ;
Frankie, Thomas M. ;
Elnashai, Amr S. ;
Spencer, Billie F. ;
Kuchma, Daniel A. ;
Silva, Pedro ;
Chang, Chia-Ming .
ENGINEERING STRUCTURES, 2014, 70 :234-245
[3]   Multiaxial behaviors of laminated rubber bearings and their modeling. I: Experimental study [J].
Abe, M ;
Yoshida, J ;
Fujino, Y .
JOURNAL OF STRUCTURAL ENGINEERING-ASCE, 2004, 130 (08) :1119-1132
[4]   Analytical Fragility Functions for Horizontally Curved Steel I-Girder Highway Bridges [J].
AmiriHormozaki, Ebrahim ;
Pekcan, Gokhan ;
Itani, Ahmad .
EARTHQUAKE SPECTRA, 2015, 31 (04) :2235-2254
[5]  
[Anonymous], 1985, EARTHQUAKE DAMAGE EV
[6]  
[Anonymous], 2002, SPECIFICATIONS HIGHW
[7]   A vector-valued ground motion intensity measure consisting of spectral acceleration and epsilon [J].
Baker, JW ;
Cornell, CA .
EARTHQUAKE ENGINEERING & STRUCTURAL DYNAMICS, 2005, 34 (10) :1193-1217
[8]   Effect of Ground Motion Directionality on Fragility Characteristics of a Highway Bridge [J].
Basu, Swagata Banerjee ;
Shinozuka, Masanobu .
ADVANCES IN CIVIL ENGINEERING, 2011, 2011
[9]   The effect of different intensity measures and earthquake directions on the seismic assessment of skewed highway bridges [J].
Bayat, M. ;
Daneshjoo, F. ;
Nistico, N. .
EARTHQUAKE ENGINEERING AND ENGINEERING VIBRATION, 2017, 16 (01) :165-179
[10]   Fragility of skewed bridges under orthogonal seismic ground motions [J].
Bhatnagar, Unmukt R. ;
Banerjee, Swagata .
STRUCTURE AND INFRASTRUCTURE ENGINEERING, 2015, 11 (09) :1113-1130