Institutional Repository
Technical University of Crete
Technical University of Crete
EN
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EL
| URI | http://purl.tuc.gr/dl/dias/06C2C726-9CE8-41A9-B725-7CA2DD4861EA | - |
| Identifier | http://www.sciencedirect.com/science/article/pii/S1365160912001839 | - |
| Identifier | https://doi.org/10.1016/j.ijrmms.2012.09.001 | - |
| Language | en | - |
| Extent | 7 pages | en |
| Title | A smooth hyperbolic failure criterion for cohesive-frictional materials | en |
| Creator | Exadaktylos Georgios | en |
| Creator | Εξαδακτυλος Γεωργιος | el |
| Creator | Liolios Pantelis | en |
| Creator | Λιολιος Παντελης | el |
| Publisher | Elsevier | en |
| Content Summary | Herein, the construction of a three-parameter smooth hyperbolic failure criterion for cohesive-frictional materials is presented. The criterion has the form of a hyperbola on the Rendulic plane and of an elliptic hyperboloid with a threefold symmetry in the Haigh–Westergaard principal stress space. The effect of the intermediate principal stress on the strength of the material is taken into account. Also, by adjusting appropriately the three parameters of the criterion, well-known failure criteria such as Rankine and von Mises may be derived as special cases. Finally, the proposed criterion is numerically calibrated and validated against standard and true triaxial data sets. | en |
| Type of Item | Peer-Reviewed Journal Publication | en |
| Type of Item | Δημοσίευση σε Περιοδικό με Κριτές | el |
| License | http://creativecommons.org/licenses/by/4.0/ | en |
| Date of Item | 2015-11-19 | - |
| Date of Publication | 2013 | - |
| Subject | Failure surface | en |
| Subject | Triaxial stresses | en |
| Subject | Intermediate principal stress | en |
| Subject | Rendulic plane | en |
| Subject | Hyperbolic model | en |
| Subject | Rock failure | en |
| Bibliographic Citation | P. Liolios and G. Exadaktylos, "A smooth hyperbolic failure criterion for cohesive-frictional materials", Int. J. Rock Mechan. Mining Sci., vol. 58, pp. 85-91, Feb. 2013. doi:10.1016/j.ijrmms.2012.09.001 | en |
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