activity
20162024
most citedPrescribed Gauss curvature problem on singular surfaces

1 citations · 1 across the 5 of their papers we have counts for

collaborators

8 papers

math.AP2024

Sharp boundary concentration for a two-dimensional nonlinear Neumann problem

Francesca De Marchis, Habib Fourti, Isabella Ianni

We consider the elliptic equation in a bounded, smooth domain subject to the nonlinear Neumann boundary condition $\partial u/\partialν= |u|^{p-1…

math.AP2021

Morse index computation for radial solutions of the {Hé}non problem in the disk

Annalisa Amadori, Francesca De Marchis, Isabella Ianni

We compute the Morse index of any radial solution of the semilinear problem: \begin{equation} \label{problemaAbstract}\tag{P} \left\{ \begin{array}{lr}…

math.AP2020

Critical points of the Moser-Trudinger functional on closed surfaces

Francesca De Marchis, Andrea Malchiodi, Luca Martinazzi +1

Given a closed Riemann surface and any positive smooth weight, we use a minmax scheme together with compactness, quantization results and with sharp energy estimates to pro…

math.AP2017★ 1 cited

Prescribed Gauss curvature problem on singular surfaces

Teresa D'Aprile, Francesca De Marchis, Isabella Ianni

We study the existence of at least one conformal metric of prescribed Gaussian curvature on a closed surface admitting conical singularities of orders 's at points 's…

math.AP2016

Compactness, existence and multiplicity for the singular mean field problem with sign-changing potentials

Francesca De Marchis, Rafael López-Soriano, David Ruiz

In this paper we consider a mean field problem on a compact surface with conical singularities. This problem appears in the Gaussian curvature prescription problem in Geometry, and…

math.AP2016

Existence of stationary turbulent flows with variable positive vortex intensity

Francesca De Marchis, Tonia Ricciardi

We prove the existence of stationary turbulent flows with arbitrary positive vortex circulation on non simply connected domains. Our construction yields solutions for all real valu…