On the Use of Vector-Valued Intensity Measure to Predict Peak and Cumulative Demands of Steel Frames under Narrow-Band Motions

Article Preview

Abstract:

In this study, various alternative vector-valued ground motion intensity measures (IMs) are used to estimate maximum inter-story drifts and hysteretic energy demands of steel framed buildings under long duration narrow-band ground motions. The vectors are based on the spectral acceleration at first mode of the structure as first parameter Sa (T1). As the second parameter of the vector, IMs related to peak, integral and spectral shape parameters are selected. It is concluded that spectral-shape-based vector-valued IMs have the best relation with maximum inter-story drift and energy demands in steel frames subjected to narrow-band earthquake ground motions.

You might also be interested in these eBooks

Info:

Periodical:

Pages:

137-142

Citation:

Online since:

July 2014

Export:

Price:

Permissions CCC:

Permissions PLS:

Сopyright:

© 2014 Trans Tech Publications Ltd. All Rights Reserved

Share:

Citation:

* - Corresponding Author

[1] G.W. Housner: First World Conference on Earthquake Engineering (Berkeley, California 1956).

Google Scholar

[2] A. Arias: Seismic Design for Nuclear Power Plants, edited by R.J. Hansen, MIT Press, Cambridge, MA, (1970).

Google Scholar

[3] J.L. Von-Thun, L.H. Rochin, G.A. Scott and J.A. Wilson: Earthquake Engineering and Soil Dynamics II – Recent Advance in Ground-Motion Evaluation, ASCE, New York (1988).

Google Scholar

[4] E. Cosenza and G. Manfredi: 11th European Conference on Earthquake Engineering, Paris, France (1998).

Google Scholar

[5] P.P. Cordova, G. G Dierlein, S.S.F. Mehanny and C.A. Cornell: The second U.S. -Japan Workshop on Performance-Based Earthquake Engineering Methodology for Reinforce Concrete Building Structures, Sapporo, Hokkaido (2001).

Google Scholar

[6] J.W. Baker and C.A. Cornell: Earthquake Engineering and Structural Dynamics Vol. 36 (2007).

Google Scholar

[7] P. Tothong and N. Luco: Earthquake Engineering and Structural Dynamics Vol. 34 (2005).

Google Scholar

[8] S.S.F. Mehanny: Engineering Structures Vol. 31 (2009).

Google Scholar

[9] E. Bojórquez and I. Iervolino: Soil Dynamics and Earthquake Engineering Vol. 37(7) (2011).

Google Scholar

[10] N. Buratti: The 15th World Conference on Earthquake Engineering, Lisboa, Portugal (2012).

Google Scholar

[11] A. Modica and P.J. Stafford: Bulletin of Earthquake Engineering (2014), in press.

Google Scholar

[12] E. Bojórquez, A. Reyes-Salazar, S.E. Ruiz and J. Bojórquez: Mathematical Problems in Engineering Vol. (2013).

Google Scholar

[13] A. Terán-Gilmore: Revista de ingeniería Sísmica Vol. 65 (2001).

Google Scholar

[14] E. Bojórquez and S.E. Ruiz: 13th World Conference on Earthquake Engineering Vancouver, Canada (2004).

Google Scholar

[15] D. Arroyo and M. Ordaz: Journal of Earthquake Engineering Vol. 11 (2007).

Google Scholar

[16] A. Terán-Gilmore and J.O. Jirsa: Earthquake Engineering and Structural Dynamics Vol. 36 (2007).

Google Scholar

[17] E. Bojórquez, S.E. Ruiz and A. Terán-Gilmore: Engineering Structures Vol. 30(6) (2008).

Google Scholar

[18] A. Terán-Gilmore, A. Sánchez-Badillo and M.A. Espinosa-Johnson: Earthquakes and Structures Vol. 1(1) (2010).

Google Scholar

[19] E. Bojórquez, A. Reyes-Salazar, A. Terán-Gilmore and S.E. Ruiz: Steel and Composite Structures Vol. 10(4) (2010).

Google Scholar

[20] E. Bojórquez, A. Terán-Gilmore, S.E. Ruiz and A. Reyes-Salazar: Earthquake Spectra Vol. 27(3) (2011).

Google Scholar

[21] M.D. Trifunac and A.G. Brady: Bulletin of the Seismological Society of America Vol. 65(3) (1975).

Google Scholar

[22] E. Bojórquez, I. Iervolino and G. Manfredi: Seismic Engineering International Conference commemorating the 1908 Messina and Reggio Calabria Earthquake MERCEA'08.

Google Scholar