DOI QR코드

DOI QR Code

Field measurement of damping in industrial chimneys and towers

  • Cho, K.P. (Department of Architectural Engineering, Tokyo Institute of Polytechnics) ;
  • Tamura, Y. (Department of Architectural Engineering, Tokyo Institute of Polytechnics) ;
  • Itoh, T. (Architectural Design Department, Tokyo Electric Power Services Co.) ;
  • Narikawa, M. (Architecture Group, Power Engineering R&D Center, Tokyo Electric Power Company) ;
  • Uchikawa, Y. (Architecture Group, Power Engineering R&D Center, Tokyo Electric Power Company) ;
  • Nishimura, I. (Architecture Group, Power Engineering R&D Center, Tokyo Electric Power Company) ;
  • Ohshima, Y. (Architecture Group, Power Engineering R&D Center, Tokyo Electric Power Company)
  • Published : 2001.10.25

Abstract

In the design of industrial chimneys and towers, structural engineers must assume a level of the inherent damping in the structures. In order to better estimate the dynamic response of those structures, actual damping was measured from wind-induced vibration signals of chimneys and towers and its characteristics with respect to the response levels, the structural systems, and the wind direction were discussed. Damping ratio and natural frequency for three chimneys and two towers were calculated using random decrement technique.

Keywords

References

  1. Cole, H.A., Jr. (1971), "Method and apparatus for measuring the damping characteristics of a structure", United States Patents No. 3, 620,069.
  2. Davenport, A.G., and Hill-Carroll P. (1986), "Damping in tall buildings: Its variability and treatment in design", Building Motion in Wind, ASCE Spring Convention, Seattle, 42-57.
  3. Galsworthy, J.K. and El Naggar, M.H. (2000), "Effect of foundation flexibility on the across-wind response of reinforced concrete chimneys with free standing liners", Canadian Geotechnical J., 37, 3, 676-688. https://doi.org/10.1139/t99-125
  4. Haviland, R. (1976), "A study of the uncertainties in the fundamental translational periods and damping values for real buildings", Massachusetts Institute of Technology, PB-253,188.
  5. Jeary, A.P. (1986), "Damping in tall buildings-a mechanism and a predictor", Earthq. Eng. and Struct. Dyn., 14, 733-750. https://doi.org/10.1002/eqe.4290140505
  6. Tamura, Y., Yamada, M., and Yokota, H. (1994), "Estimation of structural damping of buildings," Structures Congress XII, 2, 1012-1017.
  7. Taoka, G.T. (1981), "Damping measurements of tall structures", Proc. of the Second Specialty Conf. on Dynamic Response of Structures, January 15-16, Atlanta, Georgia, 308-322.

Cited by

  1. Effects of structural damping on wind-induced responses of a 243-meter-high solar tower based on a novel elastic test model vol.172, 2018, https://doi.org/10.1016/j.jweia.2017.10.027
  2. Discussion on Calculation Methods of Damping Ratio of the Tower Equipment vol.694-697, pp.1662-8985, 2013, https://doi.org/10.4028/www.scientific.net/AMR.694-697.379
  3. Reynolds Number Effects on Wind-Induced Responses of a 243-m-High Solar Tower in Elastic Wind Tunnel Tests vol.32, pp.4, 2001, https://doi.org/10.1061/(asce)as.1943-5525.0001033