activity
20212026
collaborators

6 papers

math.AP2026

A regularity result for

Jakob Deutsch, Samuele Riccò

It is well known that distributions whose symmetrized gradient is a bounded Radon measure belong to the space on bounded domains with boundary. In this work, w…

math.AP2025

Homogenization and linearization in magnetoelasticity under small elastic response

Mikhail Cherdantsev, Elisa Davoli, Lorenza D'Elia +1

We perform a simultaneous homogenization and linearization analysis for a magnetoelastic energy functional featuring a mixed Eulerian-Lagrangian structure. Neglecting Zeeman and an…

math.AP2025

Functions of bounded Musielak-Orlicz-type deformation and anisotropic Total Generalized Variation for image-denoising problems

Giacomo Bertazzoni, Elisa Davoli, Samuele Riccò +1

In the first part of this paper we introduce the space of bounded deformation fields with generalized Orlicz growth. We establish their main properties, provide a modular represent…

math.AP2025

Global higher integrability and Hardy inequalities for double-phase functionals under a capacity density condition

Fabian Bäuerlein, Samuele Riccò, Leah Kurki Schätzler +1

We prove global higher integrability for functionals of double-phase type under a uniform local capacity density condition on the complement of the considered domain $Ω\subset \mat…

math.AP2022

A necessary condition for extremality of solutions to autonomous obstacle problems with general growth

Samuele Riccò, Andrea Torricelli

Let us consider the autonomous obstacle problem \begin{equation*} \min_v \int_ΩF(Dv(x)) \, dx \end{equation*} on a specific class of admissible functions, where we suppose the Lagr…

math.AP2021

Regularity for Obstacle Problems without Structure Conditions

Giacomo Bertazzoni, Samuele Riccò

This paper deals with the Lipschitz regularity of minimizers for a class of variational obstacle problems with possible occurance of the Lavrentiev phenomenon. In order to overcome…