A rate-dependent cohesive model for simulating dynamic crack propagation in brittle materials
By F. Zhou, Jean-François Molinari, T. Shioya. 2005
238 citations recorded by the source corpus.
Subfields: Materials Chemistry, Mechanics of Materials
View Paper: https://www.semanticscholar.org/paper/661dc477912b7d7e0b2b50fd58449a18c386563f
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
- F. Armero
- Christian R. Linder
- Jérémy Bleyer
- C. Roux-Langlois
- Jean-François Molinari
- Karel Matous
- Q. Zhang
- Alexis Rusinek
In Mechanics of Materials
- Christian R. Linder
- F. Armero
- Jérémy Bleyer
- C. Roux-Langlois
- Jean-François Molinari
- Robert B. Haber
- Karel Matous
- R. Raghupathy
Citations in the corpus
- Dynamic crack propagation with a variational phase-field model: limiting speed, crack branching and velocity-toughening mechanisms (2017, methodology): “cohesive elements [73] and a non-local integral damage model [67].”
- Simulations of instability in dynamic fracture by the cracking particles method (2009, unknown): “[8] have proposed a rate-dependent phenomenological model that accounts for effects of the instabilities on crack speed, but does not explicitly model the crack branches.”
- The cohesive element approach to dynamic fragmentation: the question of energy convergence (2007, methodology): “Rate-dependent cohesive laws, for which Gc becomes an increasing function of strain rate, are promising in this regard [37, 47, 48].”
- Quasi-static and dynamic fracture behaviour of rock materials: phenomena and mechanisms (2014, background): “Zhou et al. (2005) also explained that the notable increase of energy dissipation in polymethylmethacrylate with increasing crack speed is governed by the interaction of multiple microcracks around the crack tip zone.”
- Numerical simulation of dynamic fracture using finite elements with embedded discontinuities (2009, background): “…simulations of the problem have been reported in Falk et al. (2001), Klein et al. (2001), Belytschko et al. (2003), Zhou and Molinari (2004), Zhou et al. (2005), Huespe et al. (2006), Song et al. (2006), Duarte et al. (2007), Karedla and Reddy (2007), Remmers et al. (2008), Zhang et al.…”
- An adaptive spacetime discontinuous Galerkin method for cohesive models of elastodynamic fracture (2010, background): “Rate-dependent and thermomechanical cohesive models [35, 36] provide more accurate descriptions of certain fracture processes where high strain rates accompanied by significant temperature increases have been observed [38, 65].”