Buckling of Double-T Construction Elements for Bridges in Case of Complicated Loading

Antanas Žiliukas

Abstract


This paper analyzes the stability of double-T elements with complicated loading under bending moment and extra torsional moment. In case of simple bending, long elements and elements of small cross-section are under bending and torsion moments. Here, an extra torsional moment is also evaluated that can occur in constructions under external effects: unsymmetrical loads, wind and temperature. Classical solutions are analyzed in various papers and studies, and engineering solutions given in standards present no examples of such a complicated loading. Therefore, this paper suggests energy method to calculate critical bending forces and extra torsional moment values. Obtained analytical equations are tested by experiment and present to be acceptable.


Keywords:

buckling; double-T element; complicated loading; bending; torsion

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References


Bradford, M. A. 1990. Lateral-distortional buckling of tee-section beams, Thin-Walled Structures 10(1): 13–30. DOI: 10.1016/0263-8231(90)90003-H.

Duan, W.; Wang, C. M. 2008. Exact solution for buckling of columns including self-weight, Journal of Engineering Mechanics 134(1): 116–119. DOI: 10.1061/(ASCE)0733-9399(2008)134:1(116)

Juozapaitis, A.; Norkus, A.; Vainiūnas, P. 2008. Shape stabilization of steel suspension bridge, The Baltic Journal of Road and Bridge Engineering 3(3): 137–144. DOI: 10.3846/1822-427X.2008.3.137-144

Larue, B.; Khelil, A.; Gueury, M. 2007. Elastic flexural–torsional buckling of steel beams with rigid and continuous lateral restraints, Journal of Constructional Steel Research 63(5): 692–708. DOI: 10.1016/j.jcsr.2006.07.004

Plum, C. M.; Svensson, S. E. 1993. Simple method to stabilize I-beams against lateral buckling, Journal of Structural Engineering 119(10): 2855–2870. DOI: 10.1061/(ASCE)0733-9445(1993)119:10(2855)

Reddy, J. N. 2002. Energy Principles and Variational Methods in Applied Mechanics. New Jersey: John Wiley & Sons, Inc. 590 p. ISBN 0-471-17985-X.

Samanta, A.; Kumar, A. 2006. Distortional buckling in monosymmetric I-beams, Thin-Walled Structures 44(1): 51–56. doi: 10.1016/j.tws.2005.09.007

Šapalas, V.; Samafalov, M.; Šaraškinas, V. 2005. FEM stability analysis of tapered beam-colums, Journal of Civil Engineering and Management 11(3): 211–216.

Serna, M. A.; Lopez, A.; Puente, I.; Young, D.J. 2006. Equivalent uniform moment factors for lateral – torsional buckling of steel members, Journal of Constructional Steel Research 62(6): 566–580. DOI:10.1016/j.jcsr.2005.09.001

Wang, C. Y.; Wang, C. M; Aung, M. 2004. Buckling of a weakened column, Journal of Engineering Mechanics 130(11): 1373–1376. DOI: 10.1061/(ASCE)0733-9399(2004)130:11(1373)




DOI: 10.3846/1822-427X.2009.4.27-30

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