TECHNICAL PAPERS
Sep 1, 1998

Crack Growth Analysis in Reinforced Concrete Using BEM

Publication: Journal of Engineering Mechanics
Volume 124, Issue 9

Abstract

A boundary-element formulation for modeling the nonlinear behavior of reinforced concrete is presented. The influence of reinforcements on the concrete is considered as a distribution of forces over the region of attachment. The solution for the attachment forces is obtained from the condition that the deformations of the concrete and the reinforcement under the action of the external loading are compatible. The yielding of reinforcement is considered when the total force at any section of the reinforcement is greater than the yielding force and is assumed to be broken when the strain reaches the maximum strain. The fracture of concrete is simulated using the fictitious crack model in which the fracture zone is replaced by closing forces acting on both crack surfaces. In using the boundary-element method to simulate cracks, the crack path is not known in advance because it can be calculated during the iteration process, and then the need of remeshing becomes obsolete. The numerical results obtained are compared to the finite-element method analysis and experimental results.

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References

1.
Bosco, C., Carpinteri, A., and Debernardi, P. G.(1990). “Minimum reinforcement in high-strength concrete.”J. Struct. Engrg., ASCE, 116, 427–437.
2.
Hawkins, N. M., and Hjorteset, K. (1992). “Minimum reinforcement requirements for concrete flexural members.”Applications of fract. mech. to reinforced concrete, A. Carpinteri, ed., Chap 15, Elsevier Applied Science, London, England, 379–412.
3.
Mosley, W. H., and Bungey, J. H. (1987). Reinforced concrete design. MacMillan Education Ltd., London, England.
4.
Petersson, P. E. (1981). “Crack growth and development of fracture zones in plain concrete and similar materials.”Rep. No. TVBM-1006, Div. of Build. Mat., Lund Inst. of Technol., Lund, Sweden.
5.
Saleh, A. L., and Aliabadi, M. H.(1995). “Crack growth analysis in concrete using boundary element method.”Engrg. Fract. Mech., 51(4), 533–545.
6.
Salgado, N. K., and Aliabadi, M. H. (1994). “Boundary element analysis of cracked stiffened panels.”Proc., Boundary Element Method XVI, C. A. Brebbia, ed., Computational Mechanics Publications, Southampton, U.K., 477–484.

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Go to Journal of Engineering Mechanics
Journal of Engineering Mechanics
Volume 124Issue 9September 1998
Pages: 949 - 958

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Published online: Sep 1, 1998
Published in print: Sep 1998

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Authors

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A. L. Saleh
Lect., Facu. of Civ. Engrg., Universiti Teknologi Malaysia, Locked Bag 791, 80990 Johor Bahru, Johor, Malaysia.
M. H. Aliabadi
Dir. of Computational Mech., Dept. of Engrg., Queen Mary and Westfield Coll., Univ. of London, Mile End, London E1 4NS, England.

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