Modelling large crack propagation: from gradient damage to cohesive zone models
By E. Lorentz, Sam Cuvilliez, Kyrylo Kazymyrenko. International Journal of Fracture, 2012
75 citations recorded by the source corpus.
Subfields: Mechanics of Materials
View Paper: https://www.semanticscholar.org/paper/36c14cfe72bb01332c308a1799da3e22703d02af
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In Mechanics of Materials
- Zachary A. Wilson
- Jérémy Bleyer
- C. Roux-Langlois
- Jean-François Molinari
- Tianchen Hu
- Yingjie Liu
- John Dolbow
- Chad M. Landis
Citations in the corpus
- A phase-field formulation for dynamic cohesive fracture (2018, background): “lacement curves for p= 1, as indicated by 16. Given these conditions, we can eectively demonstrate the insensitively of the regularization length to the constitutive response. We refer the reader to Lorentz et al. (2012) for a more comprehensive analysis of this problem. u y = u u y = u 4000 mm 3000”
- Phase-field modeling of hydraulic fracture (2016, background): “Examples of diffuse crack approaches include peridynamics([37,38]), gradient damage mechanics([39,40]), and the phase-field methods presented herein and by other recent studies([41-53]).”
- Dynamic crack propagation with a variational phase-field model: limiting speed, crack branching and velocity-toughening mechanisms (2017, methodology): “Continuum descriptions of cohesive fractures have also been proposed using the phase-field approach [43, 65], continuum damage-gradient [41] or the thick-level set (TLS) method [47], see also [15] for a comparison between the TLS and the phase-field approach.”