International audienceWithin continuum dislocation theory, one-dimensional energy functional of a bent beam, made of a single crystal, is derived. By relaxing the continuously differentiable minimizer of this energy functional, we construct a sequence of piecewise smooth deflections and piecewise constant plastic distortions reducing the energy and exhibiting polygonization. The number of polygons can be estimated by comparing the surface energy of small angle tilt boundaries with the contribution of the gradient terms from the weak minimizer in the bulk energy
We have recently proposed a nonlocal continuum crystal plasticity theory that is based on a statisti...
We deduce a macroscopic strain gradient theory for plasticity from a model of discrete dislocations....
We consider single-crystal plasticity in the limiting case of infinite latent hardening, which signi...
International audienceWithin continuum dislocation theory, one-dimensional energy functional of a be...
Innerhalb Kontinuumsversetzungstheorie eindimensionale Energiefunktionals aus einem gebogenen Balken...
Plastically deformed crystals are often observed to develop intricate dislocation patterns such as t...
In this paper we show the emergence of polycrystalline structures as a result of elastic energy mini...
We study an energy functional able to describe low energy configurations of a two dimensional lattic...
We present a continuum framework for dislocation structure, energy and dynamics of dislocation array...
Crystal plasticity is governed by the motion of lattice dislocations. Although continuum theories of...
Plastic deformation of crystalline solids is of both scientific and techno-logical interest. Over a ...
The mechanical behavior of single crystalline, micro-sized copper is investigated in the context of ...
The mechanical behavior of single crystalline, micro-sized copper is investigated in the context of ...
We have recently proposed a nonlocal continuum crystal plasticity theory that is based on a statisti...
We consider single-crystal plasticity in the limiting case of infinite latent hard-ening, which sign...
We have recently proposed a nonlocal continuum crystal plasticity theory that is based on a statisti...
We deduce a macroscopic strain gradient theory for plasticity from a model of discrete dislocations....
We consider single-crystal plasticity in the limiting case of infinite latent hardening, which signi...
International audienceWithin continuum dislocation theory, one-dimensional energy functional of a be...
Innerhalb Kontinuumsversetzungstheorie eindimensionale Energiefunktionals aus einem gebogenen Balken...
Plastically deformed crystals are often observed to develop intricate dislocation patterns such as t...
In this paper we show the emergence of polycrystalline structures as a result of elastic energy mini...
We study an energy functional able to describe low energy configurations of a two dimensional lattic...
We present a continuum framework for dislocation structure, energy and dynamics of dislocation array...
Crystal plasticity is governed by the motion of lattice dislocations. Although continuum theories of...
Plastic deformation of crystalline solids is of both scientific and techno-logical interest. Over a ...
The mechanical behavior of single crystalline, micro-sized copper is investigated in the context of ...
The mechanical behavior of single crystalline, micro-sized copper is investigated in the context of ...
We have recently proposed a nonlocal continuum crystal plasticity theory that is based on a statisti...
We consider single-crystal plasticity in the limiting case of infinite latent hard-ening, which sign...
We have recently proposed a nonlocal continuum crystal plasticity theory that is based on a statisti...
We deduce a macroscopic strain gradient theory for plasticity from a model of discrete dislocations....
We consider single-crystal plasticity in the limiting case of infinite latent hardening, which signi...