An anisotropic gradient damage model for quasi-brittle materials
By Ellen Kuhl, Ekkehard Ramm, R. de Borst. 2000
162 citations recorded by the source corpus.
Subfields: Materials Chemistry, Mechanics of Materials
View Paper: https://www.semanticscholar.org/paper/7087b516b6ef686ab2f750e32554ec22b723bc22
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
- R. A. Abu Al-Rub
- George Z. Voyiadjis
- T. Liebe
- Paul Steinmann
- Andreas Menzel
- R. Dorgan
- L. Sprave
- B. Kiefer
In Mechanics of Materials
- George Z. Voyiadjis
- R. A. Abu Al-Rub
- Tobias Waffenschmidt
- L. Sprave
- B. Kiefer
- Andreas Menzel
- T. Liebe
- R. Dorgan
Citations in the corpus
- Theory and numerics of a thermodynamically consistent framework for geometrically linear gradient plasticity (2001, background): “[36], the identi?cation of the additional gradient parameter is considered by Mahnken and Kuhl [37].”
- A gradient-enhanced damage model coupled to plasticity—multi-surface formulation and algorithmic concepts (2018, background): “The constitutive equations thus remain local in a finite element sense and the linearization is straightforward (Kuhl et al., 2000).”
- Thermodynamic framework for coupling of non-local viscoplasticity and non-local anisotropic viscodamage for dynamic localization problems using gradient theory (2004, background): “The gradient damage theory has been developed for isotropic damage (e.g. PijaudierCabot and Bazant, 1987; Peerlings et al., 1996) and for anisotropic damage (e.g. Voyiadjis and Deliktas, 2000a; Kuhl et al., 2000; Voyiadjis and Dorgan, 2001).”
- Analytical and experimental determination of the material intrinsic length scale of strain gradient plasticity theory from micro- and nano-indentation experiments (2004, unknown): “The gradient concept has been extended to the gradient damage theory that has been developed for isotropic damage (e.g. Peerlings et al., 1996) and for anisotropic damage (e.g. Kuhl et al., 2000; Voyiadjis et al., 2001; Voyiadjis and Dorgan, 2001).”
- A Mixed Finite Element Implementation of a Gradient-enhanced Coupled Damage—Plasticity Model (2006, background): “, 1999; Voyiadjis and Dorgan, 2004a, 2005), damage (e.g., Pijaudier-Cabot and Bažant, 1987; Bammann et al., 1999; Peerlings et al., 1996; Kuhl et al., 2000), and coupled damage-plasticity (e.”