activity
20142024
most citedRecent progresses in the theory of nonlinear nonlocal problems

6 citations · 7 across the 6 of their papers we have counts for

collaborators

6 papers

math.AP20241 cited

On a doubly sublinear fractional -Laplacian equation

A. Iannizzotto, S. Mosconi

We prove a bifurcation result for a Dirichlet problem driven by the fractional -Laplacian (either degenerate or singular), in which the reaction is the difference between two su…

math.AP2024

Fine boundary regularity for the singular fractional p-Laplacian

Antonio Iannizzotto, Sunra Mosconi

We study the boundary weighted regularity of weak solutions to a -fractional -Laplacian equation in a bounded smooth domain with bounded reaction and nonlocal Dirichl…

math.AP2023

Lipschitz regularity for solutions of a general class of elliptic equations

Greta Marino, Sunra Mosconi

We prove local Lipschitz regularity for local minimiser of \[ W^{1,1}(Ω)\ni v\mapsto \int_ΩF(Dv)\, dx \] where , and $F:{\mathbb R}^N\to {\mathbb…

math.AP20166 cited

Recent progresses in the theory of nonlinear nonlocal problems

Sunra Mosconi, Marco Squassina

We overview some recent existence and regularity results in the theory of nonlocal nonlinear problems driven by the fractional -Laplacian.

math.CA2016

Existence and asymptotic behavior of nontrivial solutions to the Swift-Hohenberg equation

Greta Marino, Sunra Mosconi

In this paper, we discuss several results regarding existence, non-existence and asymptotic properties of solutions to , under various hypotheses on the parameter $…

math.AP2014

H^s versus C^0-weighted minimizers

Antonio Iannizzotto, Sunra Mosconi, Marco Squassina

We study a class of semi-linear problems involving the fractional Laplacian under subcritical or critical growth assumptions. We prove that, for the corresponding functional, local…