collaborators

6 papers

math.AP2024

Approximation of functionals with generalized Orlicz norms

Giacomo Bertazzoni, Michela Eleuteri, Elvira Zappale

The aim of this paper is to deal with the asymptotics of generalized Orlicz norms when the lower growth rate tends to infinity. -convergence results and related representation t…

math.AP2023

Lipschitz regularity for a priori bounded minimizers of integral functionals with nonstandard growth

Michela Eleuteri, Antonia Passarelli di Napoli

We establish the Lipschitz regularity of the a priori bounded local minimizers of integral functionals with non autonomous energy densities satisfying non standard growth condition…

math.AP2023

Local Lipschitz continuity for energy integrals with slow growth and lower order terms

Michela Eleuteri, Stefania Perrotta, Giulia Treu

We consider integral functionals with slow growth and explicit dependence on u of the lagrangian; this includes many relevant examples, as, for instance, in elastoplastic torsion p…

math.AP2023

Asymptotic analysis of thin structures with point dependent energy growth

Michela Eleuteri, Francesca Prinari, Elvira Zappale

dimensional reduction for hyperelastic thin films modeled through energies with point dependent growth, assuming that the sample is clamped on the lateral boundary, is perf…

math.AP2021

Minimizers of abstract generalized Orlicz--bounded variation energy

Michela Eleuteri, Petteri Harjulehto, Peter Hästö

A way to measure the lower growth rate of is to require to be increasing in . If this condition holds wit…

math.AP2014

Existence of solutions to a two-dimensional model for nonisothermal two-phase flows of incompressible fluids

Michela Eleuteri, Elisabetta Rocca, Giulio Schimperna

We consider a thermodynamically consistent diffuse interface model describing two-phase flows of incompressible fluids in a non-isothermal setting. This model was recently introduc…