journal article·2012-06Open access

Growth of Time-Dependent Strain in Reinforced Cement Concrete and Pre-stressed Concrete Flexural Members

Swarup Rn. Debbarma, Showmen Saha

Abstract

This paper presents the differences in growth of time-dependent strain values in reinforced cement concrete (RCC) and pre-stressed concrete (PSC) flexural members through experiment. It was observed that at any particular age, the time-dependent strain values were less in RCC beams than in PSC beams of identical size and grade of concrete. Variables considered in the study were percentage area of reinforcement, span of members for RCC beams and eccentricity of applied pre-stress force for PSC beams. In RCC beams the time-dependent strain values increases with reduction in percentage area of reinforcement and in PSC beams eccentricity directly influences the growth of time-dependent strain. With increase in age, a non-uniform strain develops across the depth of beams which influence the growth of concave curvature in RCC beams and convex curvature in PSC beams. The experimentally obtained strain values were compared with predicted strain values of similar size and grade of plane concrete (PC) beam using ACI 318 Model Code and found more than RCC beams but less than PSC beams.
Source: openalex_inverted_index · Quality: baseline

Research context

OpenAlex topics: Structural Behavior of Reinforced Concrete · Innovative concrete reinforcement materials · Concrete Properties and Behavior

SciVX discovery tags are terminology-based. OpenAlex topics are source-provided classifications.

References (9)

Show source-provided references
1. ACI 209R-92. (1992). Prediction of creep, shrinkage and temperature effects in concrete structures. ACI Manual of Concrete Practice, Part 1. Detroit: ACI.
2. American Concrete Institute. ACI. (2005). Building code requirements for structural concrete (ACI 318-05) and commentary (ACI R318-05). Michigan: Farmington Hills, pp. 112.
3. Bischoff, P. H. (2001). Effects of shrinkage on tension stiffening and cracking in reinforced concrete. Canadian Journal of Civil Engineering28(3), 363–374.10.1139/l00-117 ↗
4. Gribniak, V., Kaklauskas, G., & Bacinskas, D. (2007). State-of-art review on shrinkage effect on cracking and deformations of concrete bridge elements. The Baltic Journal of Road and Bridge Engineering2(4),183–193.
5. Gribniak, V., Kaklauskas, G., et al. (2008). Shrinkage in reinforced concrete structures: A computational aspect. Journal of Civil Engineering and Management14(1), 49–60.10.3846/1392-3730.2008.14.49-60 ↗
6. Sato, R., et al. (2007). Flexural behavior of reinforced recycled concrete beam. Journal of Advanced Concrete Technology5(1),43–61.10.3151/jact.5.43 ↗
7. Weiss, W. J. (1999). Prediction of early-age shrinkage cracking in concrete (PhD dissertation, Northwestern University, 1999). p. 277
8. Zamblauskaite, R., Kaklauskas, G., & Bacinskas, D. (2005). Deformation analysis of pre-stressed high strength concrete member using flexural constitutive model. Journal of Civil Engineering and Management11(2), 145–15110.1080/13923730.2005.9636344 ↗
9. Zuanfeng, P., Zhitao, L., & Chung, C. F. (2011). Experimental study on creep and shrinkage of high-strength plain concrete and reinforced concrete. Journal of Advances in Structural Engineering14(2), 235–248.10.1260/1369-4332.14.2.235 ↗