Seismic response reduction of irregular buildings using passive tuned mass dampers

This paper illustrates the practical considerations and vibration control effectiveness of passive tuned mass dampers (PTMDs) for irregular buildings, modelled as multi-storey torsionally coupled shear buildings, under bi-directional horizontal earthquake excitations. The PTMD is designed to control the mode which makes most contribution to the largest response of the building. Its optimum installation location and moving direction are determined from the controlled mode shape values. The optimal system parameters of PTMD are then calculated by minimizing the mean-square modal displacement response ratio of controlled mode between the building with and without PTMD under earthquake excitation from critical direction. As two PTMDs are used to reduce both translational responses, this study arranges the two mass dampers to achieve the largest vibration reduction. Numerical and statistical results from a long and a square five-storey torsionally coupled buildings subjected to five real earthquakes from different incident angles verify that the proposed optimal PTMDs are able to reduce the building responses effectively.

[1]  Paul H. Wirsching,et al.  Minimal structural response under random excitation using the vibration absorber , 1973 .

[2]  R. S. Jangid DYNAMIC CHARACTERISTICS OF STRUCTURES WITH MULTIPLE TUNED MASS DAMPERS , 1995 .

[3]  Kenny C. S Kwok,et al.  Full-scale measurements of wind-induced acceleration response of Sydney Tower , 1990 .

[4]  Daniel A. Cuoco,et al.  Taming Structural Vibrations , 1990 .

[5]  T. K. Datta,et al.  PERFORMANCE OF MULTIPLE TUNED MASS DAMPERS FOR TORSIONALLY COUPLED SYSTEM , 1997 .

[6]  Kenny C. S Kwok,et al.  Semianalytical Method for Parametric Study of Tuned Mass Dampers , 1994 .

[7]  Robert J. McNamara,et al.  Tuned Mass Dampers for Buildings , 1977 .

[8]  Sylvan Elhay,et al.  The theory of a multi-degree-of-freedom dynamic absorber , 1996 .

[9]  Mehdi Setareh,et al.  Tuned Mass Dampers to Control Floor Vibration from Humans , 1992 .

[10]  Y. Omote,et al.  Time history response of a tall building with a tuned mass damper under wind force , 1992 .

[11]  Chi-Chang Lin,et al.  Vibration control effectiveness of passive tuned mass dampers , 1994 .

[12]  Roberto Villaverde,et al.  Damped resonant appendages to increase inherent damping in buildings , 1993 .

[13]  Masato Abe,et al.  Tuned mass dampers for structures with closely spaced natural frequencies , 1995 .

[14]  T. T. Soong,et al.  Parametric study and simplified design of tuned mass dampers , 1998 .

[15]  Rene W. Luft,et al.  OPTIMUM TUNED MASS DAMPERS FOR BUILDINGS , 1979 .

[16]  K. Kwok,et al.  Damping Increase in Building with Tuned Mass Damper , 1984 .

[17]  Y. Fujino,et al.  Dynamic characterization of multiple tuned mass dampers and some design formulas , 1994 .

[18]  G. B. Warburton,et al.  Optimum absorber parameters for various combinations of response and excitation parameters , 1982 .

[19]  B. Samali,et al.  Control of Along-Wind Response of Structures by Mass and Liquid Dampers , 1992 .

[20]  Takeru Igusa,et al.  Vibration Control Using Multiple Tuned Mass Dampers , 1994 .

[21]  Yozo Fujino,et al.  Design formulas for tuned mass dampers based on a perturbation technique , 1993 .

[22]  J. H. Rainer,et al.  Dynamic behaviour of a gymnasium floor , 1986 .

[23]  Toshihiko Asami,et al.  Optimum Design of Dynamic Absorbers for a System Subjected to Random Excitation , 1991 .

[24]  Ravi Sinha,et al.  Response of primary–secondary systems to short-duration, wide-band input , 1995 .