Numerical analysis of effective parameters in response of the nonlinear passive viscous systems

Document Type : Original Article

Authors

1 Assistant professor, Department of Civil and Environment Engineering, AmirKabir University of Technology, Tehran, Iran

2 PhD student in Structural Engineering, Department of Civil Engineering, Sharif University of Technology, Tehran, Iran

Abstract

In this article all the effective parameters in response of nonlinear passive viscous systems are investigated. Here, the term response is referred to the maximum inter-story drift and maximum absolute acceleration of the stories. Inter-story drift is known as the structural failure index and maximum absolute acceleration is known as the nonstructural and acceleration sensitive equipment in buildings. Based on the results, the more effective parameters in these systems are initial stiffness and strength of the building, amount of supplemental damping used in the system, stiffness of the braces connecting the dampers to the building and number of the stories. In order to show the effect of each pre-mentioned parameters, many linear and nonlinear passive control systems were analyzed by the time history method. For decreasing the influence of dominant input frequency of the excitation record and also for generalization, two white noise time histories normalized to the 1g were used as the input excitation. The results show that reduction of stiffness and strength are the key parameters in reducing absolute acceleration and also increasing the brace stiffness and supplemental damping are the most effective parameters in reduction of inter-story drift. In other words, if in design of passive control systems, only increasing the damping of the system is considered, the absolute acceleration of the system may be increased and as the result the acceleration sensitive equipment will experience the most failure during the earthquake.

Keywords

Main Subjects


[1]  ASCE. (2010). Minimum Design Loads for Buildings and Other Structures. Virginia: American Society of Civil Engineers.
[2]  Soong, T.T. and G.F. Dargush. (1997). Passive energy dissipation systems in structural engineering. New York: Wiley, 368.
[3]  Lavan, O., G.P. Cimellaro, and A.M. Reinhom. (2008). Noniterative optimization procedure for seismic weakening and damping of inelastic structures. Journal of Structural Engineering, ASCE,  134(10), 1638-1648.
[4]  Cimellaro, G.P. (2009). Optimal weakening and damping using polynomial control for seismically excited nonlinear structures. Earthquake Engineering and Engineering Vibration,  8(4), 607-616.
[5]  Cimellaro, G.P. and R. Retamales. (2007). Optimal softening and damping design for buildings. Structural Control and Health Monitoring,  14(6), 831-857.
[6]  Zare, A.R. and M. Ahmadizadeh. (2014). Design of viscous fluid passive structural control systems using pole assignment algorithm. Structural Control and Health Monitoring,  21(7), 1084-1099.
[7]  Karavasilis, T.L. and C.-Y. Seo. (2011). Seismic structural and non-structural performance evaluation of highly damped self-centering and conventional systems. Engineering Structures,  33(8), 2248-2258.
[8]  Lin, W.-H. and A.K. Chopra. (2003). Earthquake Response of Elastic Single-Degree-of-Freedom Systems with Nonlinear Viscoelastic Dampers. Journal of Engineering Mechanics,  129(6), 597-606.
[9]  Ahmadizadeh, M. (2007). On equivalent passive structural control systems for semi-active control using viscous fluid dampers. Structural Control and Health Monitoring,  14(6), 858-875.
[10]  Moghaddam, H. and R.K. Mohammadi. (2001). Ductility reduction factor of MDOF shear-building structures. Journal of Earthquake Engineering,  5(3), 425-440.