Embedded crack model. Part II: combination with smeared cracks
By Milan Jirásek, Thomas Zimmermann. 2001
154 citations recorded by the source corpus.
Subfields: Computational Theory and Mathematics, Mechanics of Materials
View Paper: https://www.semanticscholar.org/paper/2b8bd54ff35cb6c946b63dfe5be97e791ddcc55e
How researchers see this paper
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In Computational Theory and Mathematics
In Mechanics of Materials
- Stefano Mariani
- Umberto Perego
- C. Comi
- E. Lorentz
- Kyrylo Kazymyrenko
- R. Desmorat
- F. Ragueneau
- Fabrice Gatuingt
Citations in the corpus
- Modeling 3D crack propagation in unreinforced concrete using PUFEM (2005, unknown): “Numerical failure simulations of this problem, which are based on a smeared representation of the crack are given in, for example, [45,43,44,47,9,20, 26 ,25], and simulations based on a discrete representation of the failure zone are provided in, for example, [46,43,44,47,60,62,63,1,38].”
- Modelling large crack propagation: from gradient damage to cohesive zone models (2012, background): “…to enable such a switch: Planas et al. (1993) showed that a discontinuous displacement field may be solution of a given type of nonlocal models, Jirasek and Zimmermann (2001) and Comi et al. (2007) ensured stress continuity and conservation of the total amount of dissipated energy, Cazes et…”
- Nonlocal anisotropic damage model and related computational aspects for quasi-brittle materials (2007, methodology): “An iterative process, not described here, made of global equilibrium resolutions followed by local time integration of the constitutive equations often takes place [50, 51, 52, 53, 54, 55].”
- An extended FE strategy for transition from continuum damage to mode I cohesive crack propagation (2007, background): “In [18], the transition occurs from a smeared crack model to a cohesive crack when the strain across the band reaches a critical value.”