A discontinuous Galerkin formulation for classical and gradient plasticity. Part 2: Algorithms and numerical analysis

By Jules K. Djoko, F. Ebobisse, Andrew McBride, B. Daya Reddy. 2007

65 citations recorded by the source corpus.

Subfields: Materials Chemistry, Mechanics of Materials

View Paper: https://www.semanticscholar.org/paper/fb1493cdf5a52d6899f95675a5cbb64a3c6b0f98

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

1. Fadi Aldakheel
2. C. Miehé
3. S. Mauthe
4. Patrizio Neff
5. F. Ebobisse
6. M. Hofacker
7. Luca Placidi
8. Francesco dell'Isola

In Mechanics of Materials

1. Fadi Aldakheel
2. C. Miehé
3. S. Mauthe
4. Patrizio Neff
5. F. Ebobisse
6. Thomas Wick
7. Timon Rabczuk
8. M. Hofacker

Citations in the corpus

• Mixed variational principles and robust finite element implementations of gradient plasticity at small strains (2013, methodology): “Numerical implementations of gradient plasticity at small strains in terms of discontinuous Galerkin methods are outlined in [31, 32].”
• Existence and Uniqueness for Rate-Independent Infinitesimal Gradient Plasticity with Isotropic Hardening and Plastic Spin (2010, background): “Another irrotational gradient plasticity model has been considered in [23, 24], where gradient effects appear only through a dependence of the yield limit on spatial gradients of the equivalent plastic strain , i.”