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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

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6 papers · 1 filter

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…

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…

math.AP2002

A stability result for nonlinear Neumann problems under boundary variations

Gianni Dal Maso, Francois Ebobisse, Marcello Ponsiglione

In this paper we study, in dimension two, the stability of the solutions of some nonlinear elliptic equations with Neumann boundary conditions, under perturbations of the domains i…