Gradient damage models: Toward full-scale computations
By E. Lorentz, V. Godard. 2011
155 citations recorded by the source corpus.
Subfields: Materials Chemistry, Mechanics of Materials
View Paper: https://www.semanticscholar.org/paper/a7cac1c4d7228ef07cd7dbb5e36d3fc98c43b400
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Materials Chemistry
- Gergely Molnar
- Jinhyun Choo
- F. Fei
- Anthony Gravouil
- Kyrylo Kazymyrenko
- Tianchen Hu
- Yingjie Liu
- John Dolbow
In Mechanics of Materials
- F. Fei
- Anthony Gravouil
- Gergely Molnar
- John Dolbow
- Jinhyun Choo
- Tianchen Hu
- Michael R. Tupek
- Yingjie Liu
Citations in the corpus
- Toughness or strength? Regularization in phase-field fracture explained by the coupled criterion (2020, background): “Though there are other methods to obtain a positive damage rate (e.g., bound constrained non-linear optimization techniques (Amor et al., 2009; Farrell and Maurini, 2017; Wu, 2018b), augmented Lagrangian (Lorentz and Godard, 2011; Wheeler et al., 2014) or penalization methods (Gerasimov and Lorenzis”
- Modelling large crack propagation: from gradient damage to cohesive zone models (2012, background): “It appears well-suited for modelling large crack propagation, thanks to the following properties detailed in Lorentz and Godard (2011): –”
- A phase-field formulation for dynamic cohesive fracture (2018, methodology): “Trapezoid problem We now examine a problem first proposed by Lorentz and Godard (2011) in which a particular geometric setup is designed to facilitate stable crack propagation without exhibiting any snap-back behavior.”
- Double-phase-field formulation for mixed-mode fracture in rocks (2020, methodology): “Drawing on the gradient damage models of Lorentz and coworkers [30–32], these phase-field models have incorporated one-dimensional softening behavior through careful design of functions for geometric regularization and material degradation.”