The Effective Width in Composite Steel Concrete Beams at Ultimate Loads

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Mohannad Husain Mohsen
Salam Naseer Mohammed

Abstract

A composite section is made up of a concrete slab attached to a steel beam by means of shear connectors. Under positive and negative bending moment, part of the slab will act as a flange of the beam, resisting the longitudinal compression or tension force. When the spacing between girders becomes large, it is evident that the simple beam theory does not strictly apply because the longitudinal stress in the flange will vary with distance from the girder web, the flange being more highly stressed over the web than in the extremities. This phenomenon is termed "shear lag". In this paper, a nonlinear three-dimensional finite element analysis is employed to evaluate and determine the actual effective slab width of the composite steel-concrete beams by using the
Analysis System computer program (ANSYS 11.0). The of elements were used (SOLID65, LINK8, SHELL143, COMBIN39, TARGE170 and
CONTA174) to model the concrete slab, the steel reinforcing bars, the steel girder, the shear connectors (including uplift and dowel action), and the interface between top flange of the steel girder and concrete slab, respectively. Comparisons with experimental tests have been performed to validate the finite element analysis results. In general, excellent agreement between the finite element solution and the experimental results has been obtained. The maximum difference in ultimate load is about (2.9%). Finally, parametric studies have been carried out to investigate the effect of some important parameters; these parameters include the degree of interaction, slab thickness, slab width, concrete compressive strength ( ), distribution of shear connectors, reinforcement of slab, type of loading, and boundary conditions. The effect of changing these parameters causes variety in the effective slab width and the maximum stress reaches 40.7% and 28.5%, respectively.


 

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How to Cite
“The Effective Width in Composite Steel Concrete Beams at Ultimate Loads” (2014) Journal of Engineering, 20(08), pp. 1–17. doi:10.31026/j.eng.2014.08.01.
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How to Cite

“The Effective Width in Composite Steel Concrete Beams at Ultimate Loads” (2014) Journal of Engineering, 20(08), pp. 1–17. doi:10.31026/j.eng.2014.08.01.

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References

 AASHTO LRFD Bridge Design Specifications ,2004. American Association of State Highway and Transportation Officials (AASHTO), 3rd Edition, Washington, D.C.

 ACI Committee 318M-08, 2008. Building Code Requirements for Structural Concrete, ACI 318M-08 and Commentary, American Concrete Institute, pp. 473.

 Adekola, A. O. ,1974a. The Dependence of Shear Lag on Partial Interaction in Composite Beams, International Journal of Solids Structures, Vol.10, pp. 389-400.

 Adekola, A. O. ,1974b. On Shear Lag Effects in Orthotropic Composite Beams, International Journal of Solids and Structures, Vol. 10, pp. 735-754.

 AISC ,1986. Load and Resistance Factor Design (LRFD), Manual of Steel Construction, 1st Edition, American Institute of Steel Construction, pp. 1124.

 Ansourian, P. ,1975. An Application of the Method of Finite Elements to the Analysis of Composite Floor Systems, Proceedings of Institution of Civil Engineers, Vol. 59, pp. 699-725.

 ANSYS Manual, Version 10, 2005.

 Aref, A. J., Chiewanichakorn, M., Chen, S. S., and Ahn, S. 2007.Effective Slab Width Definition for Negative Moment Regions of Composite Bridges, Journal of Bridge Engineering, ASCE, Vol.12, No.3, May, pp. 339-349.

 Australia standard-composite structures, part 1: Simply Supported Beam (AS 2327.1:1996). Standards Association of Australia, New South Waels.

 BSI (1985), Structural Use of Concrete, Part 1: Code of Practice for Design and Construction, Part 2: Code of Practice for Special Circumstances, BS8110, British Standard Institution, London.

 Chiewanichakorn, M., Ahn, I-S, Aref, A. J., and Chen, S. S. , 2004.The Development of Revised Effective Slab Width Criteria for Steel-Concrete Composite Bridges," Structures Congress, George. E. Blandford-Editor, May, pp. 22-26.

 CSA ,2001. Commentary on CAN/CSA-S6-00, Canadian Highway Bridge Design Code, CSA International (cited according to Chiewanichakorn et al., 2004).

 Dezi, L., Gara, F., Leoni, G., and Tarantino, A. M. , 2001.Time-Dependent Analysis of Shear Lag Effect in Composite Beams, Journal of Engineering Mechanics, ASCE, Vol. 127, No. 1, January, pp. 71-79.

 Effective Slab width, 1978. Section 1.2.4, Report of Committee 41A, Monograph on Planning and Design of Tall Buildings, Vol. SB, Chap. SB-9, SACE.

 Elkelish, S., and Robinson, H. ,1986. Effective Widths of Composite Beams with Ribbed Metal Deck,” Canadian Journal of Civil Engineering, Vol. 13, pp. 575-582.

 Eurocode 4 ,1992. Design of Composite Steel and Concrete Structures, Part 1.1: general rules and rules for buildings (ENV 1994-1-1: 1992), European committee for standardization (Cited According to Chiewanichakorn et. al., 2004).

 Eurocode 4 ,1997. Design of Composite Steel and Concrete Structures, Part 2; Composite Bridges (ENV 1994-2: 1997), European Committee for Standardization (Cited According to Chiewanichakorn et. al., 2004).

 FIP-C and CA ,1970. International Recommendations for the Design and Construction of Concrete Structures, Cement and Concrete Association, London, England, pp. 39-40.

Foutch, D. A., and Chang, P. C. (1982) "A Shear Lag Anomaly," Journal of the Structural bEngineering, Vol. 108, No. 7, pp. 1653-1658.

 Hamply, E. C., 1976. Bridge Deck Behavior, Chapman and Hall, London EC4P 4EE, pp.272.

 Heins, C. P., and Fan, H. M. ,1976. Effective Composite Beam Width at Ultimate Load,Journal of the Structural Division, Proceedings of the American Society of Civil Engineers, Vol. 102, No. ST 11, November, pp. 2163-2179.

 JRA ,1996. Design Specifications for Highway Bridges (Part I- In General and Part IIISteel Bridges), Japan Road Association (in Japanese) (cited According to Chiewanichakorn et al., 2004).

 Mackey, S. M. E., and Wong, F. K. C. ,1961.The Effective Width of a Composite Tee-Beam Flange, The Structural Engineer, Vol. 39, No. 9, September, pp. 277-285.

 Sun, F. F., and Bursi, O. S. , 2005. Displacement-Based and Two-Filed Mixed Variational Formulation for Composite Beams with Shear Lag, Journal of Engineering Mechanics, ASCE, Vol.131, No. 2, February, pp. 199-210.

 Yam, L. C. P., and Chapman, J. C. ,1968. The Inelastic Behavior of Simply Supported Composite Beams of Steel and Concrete,

roceedings of the Institute of Civil Engineers, Vol. 41, December, pp. 651-683.