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Service load response prediction of reinforced concrete flexural members

  • Ning, Feng (Department of Civil Engineering, Hong Kong University of Science & Technology) ;
  • Mickleborough, Neil C. (Department of Civil Engineering, Hong Kong University of Science & Technology) ;
  • Chan, Chun-Man (Department of Civil Engineering, Hong Kong University of Science & Technology)
  • Published : 2001.07.25

Abstract

A reliable and accurate method has been developed to predict the flexural deformation response of structural concrete members subject to service load. The method that has been developed relates the extent of concrete cracking, measured as a function of the magnitude of applied moment in a member, to the reduction in the effective moment of inertia of cracked reinforced concrete members under service load conditions. The ratio of the area of the moment diagram where the moment exceeds the cracking moment, to the total area of the moment diagram for any loading, provides the basis for the calculation of the effective moment of inertia. This ratio also represents mathematically a probability of crack occurrence. Verification of this method for the determination of the effective moment of inertia has been achieved from an experimental test program, and has included beam tests with different loading configurations, and shear wall tests subjected to a range of vertical and lateral load levels. Further verification of this method has been made with reference to the experimental investigation of other recently published work.

Keywords

References

  1. American Concrete Institute, (1995), "Building code requirements for reinforced concrete (ACI 318-83)," ACICommittee 318, Detroit, 111pp.
  2. Al-Shaikh, Abdulrahman, H., and Al-Zaid, Rajeh Z. (1993), "Effect of reinforcement ratio on the effectivemoment of inertia of reinforced concrete beams," ACI Struct. J., Mar.-Apr., 90(2), 144-149.
  3. Al-Zaid, Rajeh Z., Al-Shaikh, Abdulrahman, H., and Abu-Hussein, Mustafa, M. (1991), "Effect of loading typeon the effective moment of inertia of reinforced concrete beams," ACI Struct. J., Mar.-Apr., 88(2), 184-190.
  4. Branson, D.E. (1977), Deformation of Concrete Structures, McGraw-Hill, New York.
  5. (CEB-FIP) (1978), "Model code for concrete structures (MC-78)," Comite Euro-International du Beton-Federation Internationale de la Precontrainte Lausanne.
  6. Canadian Standards Association (1984), Design of Concrete Structures for Buildings (CAN3-A23.3-M84).Rexdale, 281pp.
  7. Ghali, A. (1993), "Deflection of reinforced concrete members: A critical review," ACI Struct. J., 90(4), 364-373,Jul.-Aug.
  8. Mickleborough, N.C., Ning, F., and Chan, C-M. (1999), "Prediction of the stiffness of reinforced concrete shearwalls under service loads", ACI Struct. J., 96, No., Nov. Dec.
  9. Murashev, V.E. (1940), Theory of Appearance and Opening of Cracks, Computation of Rigidity of ReinforcedConcrete Members, Stroitilnaya Promishlenost (Moscow), 11.
  10. Ning, F., Mickleborough, N.C., and Chan, C.M. (1998), "Reinforced concrete shear walls: Serviceabilityprediction," Technical Report No. ST98/1, Department of Civil & Structural Engineering, The Hong KongUniversity of Science and Technology.
  11. Ning, F., Mickleborough, N.C., and Chan, C.M. (1996), "Reinforced concrete members: Serviceabilityprediction," Technical Report No. ST96/1, Department of Civil & Structural Engineering, The Hong Kong University of Science and Technology.
  12. Standards Association of Australia (1982), SAA Concrete Structures Code (AS 1480-1982), Sydney.
  13. Yarimci, E., Yura, J.A., and Lu, L.W. (1967), "Techniques for testing structures permitted to sway," ExperimentalMechanics, 7(8).

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