Effect of relative stiffness on moment redistribution in reinforced high-strength concrete beams

Moment redistribution in continuous concrete beams is primarily a structural aspect of behaviour, since it is a consequence of structural redundancy. However, the current design codes do not take this structural characteristic into consideration and therefore may not be reasonable when predicting the permissible moment redistribution. In this paper, moment redistribution in reinforced high-strength concrete (HSC) beams is analysed, focusing on the effect of relative stiffness represented by the structure-related parameter ρs2/ρs1 (where ρs1 and ρs2 are the tensile steel ratios over positive and negative moment regions, respectively). A numerical evaluation was conducted on two-span continuous beams made of HSC having a cylinder compressive strength of 90 MPa. A wide range of ρs2/ρs1 was produced by varying either ρs1 or ρs2 from 0·81% to 6·06%. The results show that the ρs2/ρs1 ratio is a critical parameter influencing the global moment redistribution behaviour. Modifications to the Canadian Standards Ass...

[1]  F. T. K. Au,et al.  Flexural ductility design of high‐strength concrete beams , 2013 .

[2]  Amar Kassoul,et al.  Maximum ratio of longitudinal tensile reinforcement in high strength doubly reinforced concrete beams designed according to Eurocode 8 , 2010 .

[3]  Sang-Woo Kim,et al.  Experimental study on the plastic rotation capacity of reinforced high strength concrete beams , 2001 .

[4]  Shao-Bo Kang,et al.  Bond–slip behaviour of deformed reinforcing bars embedded in well-confined concrete , 2016 .

[5]  Sergio M.R. Lopes,et al.  Available plastic rotation in continuous high-strength concrete beams , 2008 .

[6]  Andrea Vignoli,et al.  Strength and Ductility of HSC and SCC Slender Columns Subjected to Short-Term Eccentric Load , 2008 .

[7]  Akh Kwan,et al.  Flexural ductility of high-strength concrete columns with minimal confinement , 2009 .

[8]  Ahmed M. Diab,et al.  Properties of pull-out bond strength and concept to assess ultimate bond stress of NSC and HSC , 2014 .

[9]  Tiejiong Lou,et al.  FE modeling of inelastic behavior of reinforced high-strength concrete continuous beams , 2014 .

[10]  Jcm Ho,et al.  Post-peak behavior and flexural ductility of doubly reinforced normal- and high-strength concrete beams , 2001 .

[11]  Sergio M.R. Lopes,et al.  Neutral Axis Depth versus Flexural Ductility in High-Strength Concrete Beams , 2004 .

[12]  H. Lee Predictions of curvature ductility factor of doubly reinforced concrete beams with high strength materials , 2013 .

[13]  S. Lopes,et al.  Evaluation of Moment Redistribution in Normal-Strength and High-Strength Reinforced Concrete Beams , 2014 .

[14]  Tiejiong Lou,et al.  Redistribution of moments in reinforced high-strength concrete beams with and without confinement , 2015 .

[15]  Guray Arslan,et al.  Curvature ductility prediction of reinforced high‐strength concrete beam sections , 2010 .