Contribution to the Evaluation of Steel Structures Resistance to Lateral Displacement’s
Keywords:
Buckling, Critical load, Global analysis method, Instability, Second order effectsAbstract
The choice of the global analysis method of a steel structure is essentially related to its sensitivity to second order effects. This sensitivity depends on the structural strength to the lateral displacement’s. The classification of structure as "flexible structure" or "rigid structure" allows choosing the required method of analysis for the latter. From a regulatory point of view, a structure can be classified as rigid, if the ratio of the value of elastic critical load for the instability into the sway mode to the value of design vertical load is greater than ten. In practice, the calculation of the elastic total vertical load is not easy. For this reason, studies have been made in this field and have accomplished the proposal of simple expressions computing as an alternative to the direct determination of the critical elastic load of the structure. The main objective of this work is to explore these alternative methods in order to extend the study in this field and to evaluate their robustness and the results of its application on different types of structures.
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References
Centre national de recherche appliquée en génie parasismique, “Règles de conception et de calcul des structures en acier”, CCM97, 1997
European Committee of Standardization, “EUROCODE 3: Design of steel structures, Part 1-1, General rules and rules of buildings”, CEN, 2005.
S.P. Timoshenko, and J.M Gere “Theory of Elastic Stability”, 2E, McGraw-Hill, New York, 1961.
T.V. Galambos, and A.E. Surovek, “Structural stability of steel: Concepts and applications for structural engineers”, John Wiley & Sons, USA, 2008.
C.J. Gantes, G.E. Mageirou “Improved stiffness distribution factors for evaluation of effective buckling lengths in multi-story sway frames ” J Eng Struct 2005; 27(7): 1113–24
G.E. Mageirou, C.J. Gantes, “Buckling strength of multi-story sway, non-sway and partially sway frames with semi-rigid connections”, J Constr Steel Res 2006;62: 893–905
J. Hellesland “Evaluation of effective length formulas and applications in system instability analysis”, J Eng Struct 2012; 45: 405–420
W. McGuire, R.H. Gallagher and R.D. Ziemian “Matrix Structural Analysis”, 2nd ed., John Wiley &Sons, New York, NY, USA, 2000.
M.R. Horne “An approximate method for calculating the elastic critical loads of multistory plane frames”, Structural Engineer, 1975, 53(6),242-8.
M.R. Horne, and W. Merchant “The stability of frames”, Pergamon Press Ltd, Oxford, 1968.
W. Merchant, “Critical loads of tall buildings frames”, Structural Engineer, 1955, 33,85.
R.H. Wood “Effective Lengths of Columns in Multi-Storey Buildings”, The Struct. Eng., Vol. 52, 7, 1974, p. 341–346.