activity
20002017
most citedSome properties of the dissipative model of strain-gradient plasticity

17 citations · 44 across the 12 of their papers we have counts for

collaborators

13 papers

math.AP2017

A fourth order gauge-invariant gradient plasticity model for polycrystals based on Kröner's incompatibility tensor

Francois Ebobisse, Patrizio Neff

In this paper we derive a novel fourth order gauge-invariant phenomenological model of infinitesimal rate-independent gradient plasticity with isotropic hardening and Kröner's inc…

math.AP2016

Existence result for a dislocation based model of single crystal gradient plasticity with isotropic or linear kinematic hardening

Francois Ebobisse, Patrizio Neff, Elias C. Aifantis

We consider a dislocation-based rate-independent model of single crystal gradient plasticity with isotropic or linear kinematic hardening. The model is weakly formulated through th…

math.AP2016

Well-posedness for the microcurl model in both single and polycrystal gradient plasticity

Francois Ebobisse, Patrizio Neff, Samuel Forest

We consider the recently introduced microcurl model which is a variant of strain gradient plasticity in which the curl of the plastic distortion is coupled to an additional micromo…

cond-mat.mtrl-sci2016★ 17 cited

Some properties of the dissipative model of strain-gradient plasticity

C Carstensen, F Ebobisse, AT McBride +2

A theoretical and computational investigation is carried out of a dissipative model of rate-independent strain-gradient plasticity and its regularization. It is shown that the flow…

math.AP2016★ 10 cited

A canonical rate-independent model of geometrically linear isotropic gradient plasticity with isotropic hardening and plastic spin accounting for the Burgers vector

Francois Ebobisse, Klaus Hackl, Patrizio Neff

In this paper we propose a canonical variational framework for rate-independent phenomenological geometrically linear gradient plasticity with plastic spin. The model combines the…

math.AP2015★ 11 cited

Existence results in dislocation based rate-independent isotropic gradient plasticity with kinematical hardening and plastic spin: The case with symmetric local backstress

Francois Ebobisse, Patrizio Neff, Daya Reddy

In this paper we use convex analysis and variational inequality methods to establish an existence result for a model of infinitesimal rate-independent gradient plasticity with kine…