An overview of different methods for the derivation of extended continuum models is given. A gradient plasticity theory is established in the context of small deformations and single slip by considering the invariance of an extended energy balance with respect to Euclidean transformations, where the plastic slip is considered as an additional degree of freedom. Thermodynamically consistent flow rules at the grain boundary are derived. The theory is applied to a two- and a three-phase laminate
In this talk, a variational model for gradient plasticity is proposed, which is based on an energy f...
The paper deals with some new evolution equations for gradient viscoplasticity. Geometric and kinema...
AbstractA rate dependent strain gradient crystal plasticity framework is presented where the displac...
In experiments on metallic microwires, size effects occur as a result of the interaction of dislocat...
A physically-based dislocation theory of plasticity is derived within an extended continuum mechanic...
Classical crystal plasticity models fail to capture experimentally observed size effects, namely, th...
This paper develops a thermodynamically consistent gradient theory of single-crystal plasticity usin...
We formulate a problem of the evolution of elasto-plastic materials subjected to external loads in t...
A gradient crystal plasticity model in the framework of continuum thermodynamics and rate variationa...
This work, standing as an attempt to understand and mathematically model the small scale materials t...
A geometrically linear continuum mechanics framework is proposed for gradient plasticity combining ’...
A single-crystal plasticity model as well as a gradient crystal plasticity model are used to describ...
We propose a deformation theory of strain gradient crystal plasticity that accounts for the density ...
A comprehensive study on a finite-deformation gradient crystal-plasticity model which has been deriv...
AbstractThe purpose of this work is the application of continuum thermodynamics to the extension of ...
In this talk, a variational model for gradient plasticity is proposed, which is based on an energy f...
The paper deals with some new evolution equations for gradient viscoplasticity. Geometric and kinema...
AbstractA rate dependent strain gradient crystal plasticity framework is presented where the displac...
In experiments on metallic microwires, size effects occur as a result of the interaction of dislocat...
A physically-based dislocation theory of plasticity is derived within an extended continuum mechanic...
Classical crystal plasticity models fail to capture experimentally observed size effects, namely, th...
This paper develops a thermodynamically consistent gradient theory of single-crystal plasticity usin...
We formulate a problem of the evolution of elasto-plastic materials subjected to external loads in t...
A gradient crystal plasticity model in the framework of continuum thermodynamics and rate variationa...
This work, standing as an attempt to understand and mathematically model the small scale materials t...
A geometrically linear continuum mechanics framework is proposed for gradient plasticity combining ’...
A single-crystal plasticity model as well as a gradient crystal plasticity model are used to describ...
We propose a deformation theory of strain gradient crystal plasticity that accounts for the density ...
A comprehensive study on a finite-deformation gradient crystal-plasticity model which has been deriv...
AbstractThe purpose of this work is the application of continuum thermodynamics to the extension of ...
In this talk, a variational model for gradient plasticity is proposed, which is based on an energy f...
The paper deals with some new evolution equations for gradient viscoplasticity. Geometric and kinema...
AbstractA rate dependent strain gradient crystal plasticity framework is presented where the displac...