Probabilistic seismic response and reliability assessment of isolated bridges

被引:0
作者
Marano G.C. [1 ,2 ]
机构
[1] Department of Environmental Engineering and Sustainable Development, Technical University of Bari, Toranto
[2] Department of Environmental Engineering and Sustainable Development, Technical University of Bari, 74100 Taranto
关键词
Bridge; Nonlinear softening constitutive law; Reliability assessment; Seismic isolation; Stochastic analysis;
D O I
10.1007/s11803-005-0028-5
中图分类号
学科分类号
摘要
Bridge seismic isolation strategy is based on the reduction of shear forces transmitted from the superstructure to the piers by two means: shifting natural period and earthquake input energy reduction by dissipation concentrated in protection devices. In this paper, a stochastic analysis of a simple isolated bridge model for different bridge and device parameters is conducted to assess the efficiency of this seismic protection strategy. To achieve this aim, a simple nonlinear softening constitutive law is adopted to model a wide range of isolation devices, characterized by only three essential mechanical parameters. As a consequence of the random nature of seismic motion, a probabilistic analysis is carried out and the time modulated Kanai-Tajimi stochastic process is adopted to represent the seismic action. The response covariance in the state space is obtained by solving the Lyapunov equation for a stochastic linearized system. After a sensitivity analysis, the failure probability referred to extreme displacement and the mean value of dissipated energy are assessed by using the introduced stochastic indices of seismic bridge protection efficiency. A parametric analysis for protective devices with different mechanical parameters is developed for a proper selection of parameters of isolation devices under different situations.
引用
收藏
页码:95 / 106
页数:11
相关论文
共 22 条
[1]  
Akiyama H., Earthquake Resistant Limit-state Design for Buildings, (1985)
[2]  
Atalik S., Utku, Stochastic linearization of multi degree of freedom nonlinear systems, Earthquake Engineering and Structural Dynamics, 4, pp. 411-420, (1976)
[3]  
Baber T.T., Wen Y.K., Random vibration of hysteretic degrading system, Journal of the Engineering Mechanics Division, 107, EM6, pp. 1069-1087, (1981)
[4]  
Banon H., Veneziano D., Seismic safety of reinforced concrete members and structures, Earthquake Engineering and Structural Dynamics, 10, pp. 179-193, (1982)
[5]  
Bouc R., Modele mathematique d'hysteresis, Acustica, France, 24, 1, (1967)
[6]  
Buckle I.G., Mayes R.L., The application of seismic isolation to bridges, Structures Congress '89: Seismic Engineering: Research and Practice, pp. 633-642, (1989)
[7]  
Carli F., Nonlinear response of hysteretic oscillator under evolutionary excitation, Advances in Engineering Software, 30, 9-11, pp. 621-630, (1999)
[8]  
Jangid R.S., Kunde M.C., Seismic behavior of isolated bridges: A-state-of-the-art review, Electronic Journal of Structural Engineering, 3, pp. 140-170, (2003)
[9]  
Jennings P.C., Periodic response of a general yielding structure, J. Engrg. Mech., 90, 2, pp. 131-166, (1964)
[10]  
Kelly J.M., Aseismic base isolation: A review and bibliography, Soil Dynamics and Earthquake Engineering, 5, pp. 202-216, (1986)