DOI QR코드

DOI QR Code

A Study on the Estimate of Peak Factor

피크 팩터의 평가에 관한 연구

  • 오종섭 (한려대학교 건축공학과)
  • Received : 2013.08.01
  • Published : 2013.10.25

Abstract

This study is concerned with the estimation of peak factors in the major cities reflecting the recent meteorological with wind data samples(yearly 2003-2012). Customarily, in the area of wind effects on structures, peak factors for Gaussian processes have been widely used in most codes and standards to estimate the expected extremes to wind loads and the related response for design application of tall buildings. However, this factor generally yields nonconservative values when applied to non-Gaussian processes, e.g., a time history of fluctuation wind speeds around tall buildings. The estimation of the extreme of non-Gaussian load effects for design applications has often been treated tacitly by invoking a conventional wind design(gust load peak factor) on the basis of Gaussian processes. This assumption breaks down when the loading processes exhibits non-Gaussianity, in which a conventional wind design yields relatively non conservative estimates because of failure to include long tail regions inherent to non-Gaussian processes. This study seeks to ascertain the probability distribution function, fluctuation wind velocity random processes and peak factor from recent wind data with largest yearly mean wind speed.

Keywords

References

  1. 기상청, 기상자원과 기상자료제공(2003-2012), 2013
  2. 김동우, 하영철, 최근 기상자료가 반영된 주요도시의 재현기 대풍속추정, 한국풍공학회 논문집, 8권2호, 2004
  3. Balderrama et al.,Peak factor estimation in hurricane surface winds ,J.WEIA,V.102, 2012
  4. Cartwright, Sta. dist. of the m.r.f., Pro. roy. sic., V.237, 1956
  5. Chen X., Huang G., Evalution of peak resultant response for wind-excited tall buildings, Eng.Struc. V. 31, 2009
  6. Cramer H., Mathe. methods of statistics, PUPress, 1946
  7. Davenport A.G., The application of , ICE, V.19, 8, 1961
  8. Davenport A.G., The response, Pro., ICE, V.23, 1962
  9. Davenport A.G., Note on the dist., Pro., ICE, V28, 1964
  10. Davenport A.G., Gust loading factors, J.SD, V.93, 7, 1967
  11. Grigoriu M., Crossings of non., J.EM, ASCE, V.110, 4, 1984
  12. Gurely K.R., et al.,Simulation of a class non-normal random procrsses, J.Non-linear, V.31, 5, 1996
  13. Huang M.F., et al., Peak factors og non-G. wind forces on a complex-shaped tall building, J.S. Design of Tall, 10, 2012
  14. Huang M.F., et al., Peak distr. & peak factors of wind induced pres. proc. on tall buil., J.EM, ASCE, 2, 2013
  15. Kareem A., Zhao J., Analysis of non-Gaussian surge response of TLP under wind loads, J.OMAE, V.116, 1994
  16. Kwon D.H., Kareem A., Peak factor for non-Gaussian load effects revisite, J.SE, ASCE, V.137, 12, 2011
  17. Melbourne W.H., Probability distribution associated with the wind loading of structures, IEA, CET, 1977
  18. Pillai S.N., Tamura Y., Generalized peak factor & its appl. to SRP in wind eng. appl., J.Wind Eng.,6(1),1-10, 2009
  19. Rice S.O., Math. , Bell Tech., V.18, 1944, and V.19, 1945
  20. Ssdek F., et al., Peak non-Gaussian, J.EM, 5, 2002
  21. Solari G., Alongwind , J.SD, ASCE, V.108, 1, 1982
  22. Solari G., Gust buffeting. I,II: Peak wind velocity and equivalent pressure, J.SE, ASCE, V.119, 2, 1993
  23. Winterstein S.R., Non-normal response & fatigue damage, e, J.EM, ASCE, 111(10), 1985
  24. Winterstein S.R., Nonlinear vibration models for extremes and fatigue, J.EM, ASCE, 114(10), 1988
  25. Winterstein S.R., et al., Moment-based load and response models with wind eng. appl., J.Sol. Eenergy Eng., 122, 2000
  26. Vellozzi J., et al., Gust response factors, J.SD, V.94, 6, 1968
  27. Vickery B.J., On the relia. of GLF, IEA, 4, 1971