TECHNICAL PAPERS
Nov 1, 2000

Analysis of Continuous Composite Beams Including Partial Interaction and Bond

Publication: Journal of Structural Engineering
Volume 126, Issue 11

Abstract

Negative bending moments arise near the intermediate supports in continuous beams; thus, when steel-concrete composite beams are considered, tensile stresses act on the concrete slab. As a result the structural response generally becomes nonlinear due to two main effects: the slip at the slab-profile interface and cracking in the concrete slab. In the present paper a method of analysis for continuous composite beams based on a specific kinematic model of the cross section is proposed. The main feature of the model is the capability to take into account the slip at the slab-profile interface and the slip at the concrete-reinforcement interface. This approach allows the introduction of a constitutive relationship for bond between reinforcing bars and concrete in the theoretical analysis; thus, the tension stiffening effect in the negative bending moment regions can be computed, and the actual mechanical behavior of reinforcing bars of the slab can be analyzed. The results of numerical analyses are compared with experimental data, showing very good agreement and the capacity of the model to simulate the main aspects of the structural behavior of composite beams.

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References

1.
Abdel Aziz, K. ( 1986). “Modelisation et Etude Experimentale de Poutres Mixtes Acier-Beton a Connexion Partielle ou Espacee.” PhD thesis, Institut National des Sciences Appliquees des Rennes, Rennes, France (in French).
2.
Ansourian, P. ( 1981). “Experiments on continuous composite beams.” Proc., Inst. Civ. Engrs., London, 71(2), 25–51.
3.
Aribert, J. M., Xu, H., and Ragneau, E. ( 1996). “Theoretical investigation of moment redistribution in composite continuous beams of different classes.” Composite construction in steel and concrete III, ASCE, New York, 392–405.
4.
Bode, H., Kronenberger, H. J., and Michaeli, W. ( 1997). “Composite joints—Further experimental results.” Proc., Int. Conf. on Compos. Constr.—Conventional and Innovative, International Association for Bridge and Structural Engineering, Innsbruck, Austria, 433–438.
5.
Ciampi V., Eligehausen, R., Popov, E. P., and Bertero, V. V. ( 1982). “Analytical model for concrete anchorage of reinforcing bars under generalised excitations.” Rep. UCB/EERC 82-23, University of California, Berkeley, Berkeley, Calif.
6.
Cosenza, E., Mazzolani, S., and Pecce, M. ( 1992). “Ultimate limit state checking of continuous composite beams designed to Eurocode recommendations.” Costruzioni Metalliche, Milano, Italy, No. 5.
7.
Cosenza, E., and Zandonini, R. ( 1997). Composite construction—Handbook of structural engineering, W. F. Chen, ed., Purdue University, Perdue, Ind.
8.
European Committee for Standardization (CEN). ( 1992a). “Common unified rules for reinforced concrete structures, part 1-1.” Eurocode 2, Brussels.
9.
European Committee for Standardization (CEN). ( 1992b). “Common unified rules for composite steel and concrete structures, part 1-1.” Eurocode 4, Brussels.
10.
Fabbrocino, G. ( 1998). “Modeling and experimental behavior of steel concrete composite beams.” PhD thesis, University of Naples Federico II, Naples, Italy (in Italian).
11.
Fabbrocino, G., Manfredi, G., and Cosenza, E. ( 1999). “Non-linear analysis of composite beams under positive bending.” Comp. and Struct., 70, 77–89.
12.
Hilleborg, A. ( 1989). “The compression stress-strain curve for design of reinforced concrete beams.” Fracture mechanics: Application to concrete, ACI Sp-118, C. Li and Z. Bazant, ed., American Concrete Institute, Detroit, 157–169.
13.
Johnson, R. P., and Molenstra, N. ( 1991). “Partial shear connection in composite beams in building.” Proc., Inst. Civ. Engrs., London, Part 2, 91, 679–704.
14.
Kemp, A. R., Dekker, N. W., and Trinchero, P. ( 1995). “Differences in inelastic properties of steel and composite beams.” J. Constr. Steel Res., 34, 187–206.
15.
Langer, P. ( 1987). “Verdrehfahigkeit Plastizierter Tragwerkbereiche in Stailbetonbau.” PhD thesis, Institute für Werkstoffe im Bauwesen der Universität Stuttgart, Stuttgart, Germany.
16.
Leon, R. T., and Viest, I. M. ( 1996). “Theories of incomplete interaction in composite beams.” Proc., Engrg., Found., Compos. Constr. in Steel and Concrete III, ASCE, New York, 858–870.
17.
Mander, J. B., Priestley, M. J. N., and Park, R. (1988). “Theoretical stress-strain model for confined concrete.”J. Struct. Engrg., ASCE, 114(8), 1804–1826.
18.
Manfredi, G., Fabbrocino, G., and Cosenza, E. (1999). “Modeling of steel-concrete composite beams under negative bending.”J. Engrg. Mech., ASCE, 125(6), 654–662.
19.
Newmark, N. M., Siess, C. P., and Viest, I. M. ( 1951). “Tests and analysis of composite beams with incomplete interaction.” Proc., Soc. for Experimental Stress Analysis, 9(1), 75–92.
20.
Oehlers, D. J., and Bradford, M. A. ( 1995). Composite steel and concrete structural members—Fundamental behavior, Pergamon, New York.
21.
Ollgaard, J. G., Slutter, R. G., and Fisher, J. W. ( 1971). “Shear strength of stud connectors in lightweight and normal weight concrete.” AISC Engrg. J., 55–64.
22.
Ramm, W., and Elz, S. ( 1996). “Behaviour and cracking of slabs as a part of composite beams in regions with negative bending moments. Composite Construction in Steel and Concrete III, ASCE, New York, 871–886.
23.
Reza Salari, M., Spacone, E., Shing, P. B., and Frangopol, D. M. (1998). “Non-linear analysis of composite beams with deformable shear connectors.”J. Struct. Engrg., ASCE, 124(10), 1148–1158.
24.
Wang, Y. C. (1998). “Deflection of steel-concrete composite beams with partial shear interaction.”J. Struct. Engrg., ASCE, 124(10), 1159–1165.

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Published In

Go to Journal of Structural Engineering
Journal of Structural Engineering
Volume 126Issue 11November 2000
Pages: 1288 - 1294

History

Received: Sep 13, 1999
Published online: Nov 1, 2000
Published in print: Nov 2000

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Authors

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Res., Dipartimento di Analisi e Progettazione Strutturale, Università di Napoli Federico II, Via Claudio, 21 80125 Naples, Italy (corresponding author). E-mail: [email protected]
Prof., Dipartimento di Analisi e Progettazione Strutturale, Università di Napoli Federico II, Via Claudio, 21 80125 Naples, Italy. E-mail: [email protected]
Prof., Dipartimento di Analisi e Progettazione Strutturale, Università di Napoli Federico II, Via Claudio, 21 80125 Naples, Italy. E-mail: [email protected]

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