Bending Gradient Coefficient Correction for I-Beams
Commenced in January 2007
Frequency: Monthly
Edition: International
Paper Count: 32794
Bending Gradient Coefficient Correction for I-Beams

Authors: H. R. Kazemi Nia, A. Yeganeh Fallah

Abstract:

Without uncertainty by applying external loads on beams, bending is created. The created bending in I-beams, puts one of the flanges in tension and the other one in compression. With increasing of bending, compression flange buckled and beam in out of its plane direction twisted, this twisting well-known as Lateral Torsional Buckling. Providing bending moment varieties along the beam, the critical moment is greater than the case its under pure bending. In other words, the value of bending gradient coefficient is always greater than unite. In this article by the use of " ANSYS 10.0" software near 80 3-D finite element models developed for the propose of analyzing beams` lateral torsional buckling and surveying influence of slenderness on beams' bending gradient coefficient. Results show that, presented Cb coefficient via AISC is not correct for some of beams and value of this coefficient is smaller than what proposed by AISC. Therefore instead of using a constant Cb for each case of loading , a function with two criterion for calculation of Cb coefficient for some cases is proposed.

Keywords: Beams critical moment, Bending Gradient Coefficient, finite element, Lateral Torsional Buckling

Digital Object Identifier (DOI): doi.org/10.5281/zenodo.1077625

Procedia APA BibTeX Chicago EndNote Harvard JSON MLA RIS XML ISO 690 PDF Downloads 4461

References:


[1] American Institute of Steel Construction (AISC); Load and resistance factor design specification for structural steel buildings, Chicago (IL):AISC; 1999
[2] ANSYS; "User-s manual", version 10.0.
[3] Chen W. F.;. Lui E.M; "Structural Stability (Theory And Implementation) " , Elsevier Science, 1987.
[4] Mohebkhah A.; "The moment-gradient factor in lateral-torsional buckling on inelastic castellated beams", Constructional Steel Research, Elsevier, 60, 1481-1494, 2004.
[5] Timoshenko S. P.; Gere J. M.; "Theory Of Elastic Stability", Second Edition, McGraw-Hill, 1961.