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Civil-Comp Proceedings
ISSN 1759-3433 CCP: 88
PROCEEDINGS OF THE NINTH INTERNATIONAL CONFERENCE ON COMPUTATIONAL STRUCTURES TECHNOLOGY Edited by: B.H.V. Topping and M. Papadrakakis
Paper 292
Finite Element Simulation of Reinforced Concrete Beams Strengthened with Externally Bonded Carbon Fibre Reinforced Polymer C.A. Issa1 and G.A. Saad2
1Civil Engineering Department, Lebanese American University, Byblos, Lebanon
C.A. Issa, G.A. Saad, "Finite Element Simulation of Reinforced Concrete Beams Strengthened with Externally Bonded Carbon Fibre Reinforced Polymer", in B.H.V. Topping, M. Papadrakakis, (Editors), "Proceedings of the Ninth International Conference on Computational Structures Technology", Civil-Comp Press, Stirlingshire, UK, Paper 292, 2008. doi:10.4203/ccp.88.292
Keywords: reinforced, beams, concrete, carbon fibre reinforced polymer, finite element modelling.
Summary
Carbon fibre reinforced polymer (CFRP) strengthening of reinforced concrete
beams is becoming a popular approach of retrofitting reinforced beams. In order to
analyse and predict where and how the CFRP strengthening should be applied, it is
advantageous to numerically model the structure and then apply the appropriate CFRP
strengthening techniques.
The ADINA [1] finite element software provides a dedicated two-dimensional eight noded isoparametric element to model the nonlinear response of brittle materials based on a constitutive model for the triaxial behaviour of concrete after Williams and Warnke [2]. The element includes a smeared crack analogy for cracking in tension zones and a plasticity algorithm to account for the possibility of concrete crushing in compression zones. Each element has eight integration points at which cracking and crushing checks are performed. The model is capable of predicting both cracking and crushing failure modes of concrete. Cracking occurs when the principle tensile stress exceeds the ultimate in any direction. Crushing occurs when all the existing stresses are compressive and lie outside the failure surface. After crushing, the elastic modulus is set to zero in all directions and the element effectively disappears. A summary of model features are:
References
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