The paper analyses the effect of structure size on the nominal strength of the structure that is implied by the cohesive (or fictitious) crack model proposed for concrete by Hillerborg et al. A new method to calculate the maximum load of geometrically similar structures of different sizes without ca
Cohesive crack analysis of size effect
β Scribed by Gianluca Cusatis; Edward A. Schauffert
- Publisher
- Elsevier Science
- Year
- 2009
- Tongue
- English
- Weight
- 922 KB
- Volume
- 76
- Category
- Article
- ISSN
- 0013-7944
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β¦ Synopsis
This paper deals with the analysis of size effect in concrete. An extensive campaign of accurate numerical simulations, based on the cohesive crack model, is performed to compute the size effect curves (CSEC) for typical test configurations. The results are analyzed with reference to the classical Baz Λant's size effect law (SEL) to investigate the relationship between CSEC and SEL. This analysis shows that as specimen size tends to infinity, the SEL represents the asymptote of the CSEC, and that the SEL parameter known as the effective fracture process zone length is a material property which can be expressed as a function of the cohesive crack law (CCL) parameters. Finally, the practical implications of this study are discussed in relation to the use of the CSEC or the SEL for the identification of the CCL parameters through the size effect method.
π SIMILAR VOLUMES
Al~raet--The nonlinear behavior of concrete-like materials in tension is characterised by strainsoftening. Phenomena involving the localisation of strain caused by strain softening can be analysed accurately through the so-called "cohesive crack model" which uses the length of the fictitious crack a
## Abrbret--Although it is markedly dependent on both the stress at the cohesive zone tip and the dispkummt at the crack tip, the cohesive zor~ size at the critical stage of crack extension is shown to be relatively insensitive to the deteikd form of the force law &scribirIg the non-iinesrity of m
Almtraet-A cohesive damage zone model of the Dugdale-Barenblatt type is presented to explore the effects of microscopic damage on a macroscopic crack in ductile materials. A semi-intinite macrocrack in a power-law plastic material under antiplane shear (mode III) is considered. The microscopic damag