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Phase field and gradient enhanced damage models for quasi-brittle failure: A numerical comparative study.
- Source :
-
Engineering Fracture Mechanics . Feb2019, Vol. 207, p48-67. 20p. - Publication Year :
- 2019
-
Abstract
- Highlights • Phase-field regularized CZM and GED models for cohesive fracture are compared. • PF-CZM converges to a discrete CZM, is mesh and length scale independent. • GED is mesh independent but length scale dependent. It suffers from damage widening. • Stress based GED removed drawbacks of GED but is not completely mesh insensitive. • PFM has an exponential crack like damage distribution whereas GED yields a bell like damage profile. • PF-CZM is more computationally intensive than GED/SB-GED. Abstract This paper presents a comparative study of the gradient-enhanced damage models (GED) of Peerlings et al. (1996), Vandoren and Simone (2018) and the phase field damage/fracture model (PFM) of Wu (2017), Wu and Nguyen (2018) within the context of the computational modeling of the fracture of quasi-brittle materials (concrete, ceramic, rock, ice, etc.). Being continuous damage/fracture models, these two models enjoy the simplicity of modeling the fracture process on a fixed finite element mesh. The similarities and differences of the two models are discussed by examining governing equations and conducting numerical simulations of some mode I and mixed-mode fracture benchmark tests. The most worthy findings are: (i) both classes of models can handle the initiation and propagation of cohesive cracks, (ii) they are totally different–PFM behaves like a cohesive zone model (a sub-class of fracture mechanics) when the length scale is sufficiently small and the response is insensitive to this length scale whereas GED is a non-local damage model (a sub-class of continuum damage mechanics) of which response obviously depends on the length scale. [ABSTRACT FROM AUTHOR]
Details
- Language :
- English
- ISSN :
- 00137944
- Volume :
- 207
- Database :
- Academic Search Index
- Journal :
- Engineering Fracture Mechanics
- Publication Type :
- Academic Journal
- Accession number :
- 134151377
- Full Text :
- https://doi.org/10.1016/j.engfracmech.2018.12.013