Two gradient plasticity theories discretized with the element-free Galerkin method

By J. Pamin, H. Askes, R. de Borst. 2003

86 citations recorded by the source corpus.

Subfields: Materials Chemistry, Mechanics of Materials

View Paper: https://www.semanticscholar.org/paper/f181ee8b6f624eda8bc0aa0e90c8e0a7dceb4dde

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. Milan Jirásek
2. Simon Rolshoven
3. Anil Misra
4. Yang Yang
5. A. Della Corte
6. Francesco dell'Isola
7. P. Grassl
8. Jacek Tejchman

In Mechanics of Materials

1. Milan Jirásek
2. Simon Rolshoven
3. Anil Misra
4. Yang Yang
5. P. Grassl
6. Ted Belytschko
7. Jian-Ying Wu
8. Feng-Bo Li

Citations in the corpus

• Localization properties of strain-softening gradient plasticity models. Part II: Theories with gradients of internal variables (2009, background): “Unfortunately, the strain-space plasticity model proposed by Pamin et al. (2003) has only a limited scope of application, because it leads to a nonphysical behavior under nonproportional loading.”
• Micromechanics based second gradient continuum theory for shear band modeling in cohesive granular materials following damage elasticity (2012, methodology): “…functions with high order of continuity needed for proper representation of the higher-order derivatives can be readily incorporated into the formulation without increasing the problem size or using projection techniques (Askes et al., 2000; Pamin et al., 2003; Rabczuk and Belytschko, 2005).”