AbstractWe propose a model of a multi-material with strong interface, whose thickness and stiffness are of order ε and 1ε, which encodes the gradient oscillations of the minimizing sequences. The stored strain energy of the structure is written in terms of Young measures variables and the new model is obtained by computing a suitable variational limit of the energy functional when ε tends to zero. We also obtain a microscopic description of the classical solution
A variational limit defined on the space of bi-dimensional gradient Young measures is obtained from ...
We study the asymptotic behavior of a variational model for damaged elasto- plastic materials in the...
We add a random bulk term, modeling the interaction with the impurities of the medium, to a standard...
AbstractWe propose a model of a multi-material with strong interface, whose thickness and stiffness ...
This paper studies a vectorial problem in the calculus of variations arising in the theory of mart...
International audienceWe give a new derivation, based on the complementary energy formulation, of a ...
Energy functionals describing phase transitions in crystalline solids are often non-quasiconvex and ...
Following the derivation of the energy functional of martensitic thin films by Bhattacharya and James...
AbstractWe present a new model of adhesive bonded joints, encoding both gradient oscillations and gr...
Starting form 3D elasticity, we deduce the variational limit of the string and of the membrane on th...
The aim of the thesis is the mathematical and computer modelling of thin films of martensitic materi...
The “pathological” energy function E(u) = u^2 for u ≠ 0, E(0) = 1, has no minimizer. As u decreases ...
The combined effect of fine heterogeneities and small gradient perturbations is analyzed by means of...
Summary.: This paper addresses the numerical approximation of microstructures in crystalline phase t...
Cette thèse est consacrée à la modélisation d'une structure constituée de l'assemblage de deux solid...
A variational limit defined on the space of bi-dimensional gradient Young measures is obtained from ...
We study the asymptotic behavior of a variational model for damaged elasto- plastic materials in the...
We add a random bulk term, modeling the interaction with the impurities of the medium, to a standard...
AbstractWe propose a model of a multi-material with strong interface, whose thickness and stiffness ...
This paper studies a vectorial problem in the calculus of variations arising in the theory of mart...
International audienceWe give a new derivation, based on the complementary energy formulation, of a ...
Energy functionals describing phase transitions in crystalline solids are often non-quasiconvex and ...
Following the derivation of the energy functional of martensitic thin films by Bhattacharya and James...
AbstractWe present a new model of adhesive bonded joints, encoding both gradient oscillations and gr...
Starting form 3D elasticity, we deduce the variational limit of the string and of the membrane on th...
The aim of the thesis is the mathematical and computer modelling of thin films of martensitic materi...
The “pathological” energy function E(u) = u^2 for u ≠ 0, E(0) = 1, has no minimizer. As u decreases ...
The combined effect of fine heterogeneities and small gradient perturbations is analyzed by means of...
Summary.: This paper addresses the numerical approximation of microstructures in crystalline phase t...
Cette thèse est consacrée à la modélisation d'une structure constituée de l'assemblage de deux solid...
A variational limit defined on the space of bi-dimensional gradient Young measures is obtained from ...
We study the asymptotic behavior of a variational model for damaged elasto- plastic materials in the...
We add a random bulk term, modeling the interaction with the impurities of the medium, to a standard...