Simone Verzellesi

collaborators

3 papers

math.AP2023

The asymptotic $p$ -Poisson equation as $p \to \infty$ in Carnot-Carathéodory spaces

Luca Capogna, Gianmarco Giovannardi, Andrea Pinamonti +1

In this paper we study the asymptotic behavior of solutions to the subelliptic $p$ -Poisson equation as $p \to + \infty$ in Carnot Carathéodory spaces. In particular, introducing a su…

math.AP2021

Multiple solutions for nonlinear boundary value problems of Kirchhoff type on a double phase setting

Alessio Fiscella, Greta Marino, Andrea Pinamonti +1

This paper deals with some classes of Kirchhoff type problems on a double phase setting and with nonlinear boundary conditions. Under general assumptions, we provide multiplicity r…

math.AP2021

$Γ$ -Compactness of Some Classes of Integral Functionals Depending on Vector Fields

Fares Essebei, Simone Verzellesi

In this paper we achieve some $Γ$ -compactness results for suitable classes of integral functionals depending on a given family of Lipschitz vector fields, with respect to both the…

The asymptotic p-Poisson equation as p→∞ in Carnot-Carathéodory spaces

Multiple solutions for nonlinear boundary value problems of Kirchhoff type on a double phase setting

Γ-Compactness of Some Classes of Integral Functionals Depending on Vector Fields

The asymptotic $p$ -Poisson equation as $p \to \infty$ in Carnot-Carathéodory spaces

$Γ$ -Compactness of Some Classes of Integral Functionals Depending on Vector Fields