Sensitivity of the numerical solution to finite element mesh for reinforced concrete deep beams

  • Waldemar Cichorski Military University of Technology
  • Adam Stolarski Military University of Technology

Abstract

An analysis of the influence of the manner of dividing the structure on the numerical solution of the static problems of the concrete and of the reinforced concrete deep beams, using a constitutive model of the concrete that demonstrates the material softening, is given. Detailed results of the numerical solutions are presented in the paper. The results indicate that taking into account the scale parameters makes it possible to increase the objectivity of the numerical results of modelling of the behaviour of concrete and reinforced concrete structures when the material softening is considered. The numerical analysis for the reinforced concrete deep beams indicates the differentiation of the obtained results according to the fracture energy values.

Keywords

References

[1] R. de Borst. Plasticity based models and numerical methods. Summer Course on Mechanics of Concrete, Janowice- Cracow, September 1996, 1: 1- 70, 1996.
[2] O. Buyukozturk. Nonlinear analysis of reinforced concrete structures. Computers and Structures, 7: 149-156, 1977.
[3] W. Cichorski, A. Stolarski. Modelling of nonlinear behaviour of reinforced concrete deep beams. XIII Polish Conference on Computer Methods in Mechanics, PoznaƄ, May 5- 8, 1997,279- 286, 1997.
[4] H. Floegl, H. Mang. Tension stiffening concept based on bond slip. Journal of the Structural Division. Proc. ASCE, ST12, 108: 2681- 2701, 1982.
[5] G. Hofstetter, H.A. Mang. Computational Mechanics of Reinforced Concrete Structures. Fundamentals and Advances in the Engineering Sciences. Vieweg, Braunschweig/ Wiesbaden, 1995.
Published
Apr 3, 2023
How to Cite
CICHORSKI, Waldemar; STOLARSKI, Adam. Sensitivity of the numerical solution to finite element mesh for reinforced concrete deep beams. Computer Assisted Methods in Engineering and Science, [S.l.], v. 7, n. 2, p. 195-206, apr. 2023. ISSN 2956-5839. Available at: <https://cames.ippt.pan.pl/index.php/cames/article/view/1250>. Date accessed: 17 may 2024.
Section
Articles