activity
20052026
most citedMultiple blow-up phenomena for the sinh-Poisson equation

44 citations · 218 across the 75 of their papers we have counts for

collaborators

95 papers

math.AP2026

Simplicity of eigenvalues for elliptic problems with mixed Steklov-Robin boundary condition

Marco Ghimenti, Anna Maria Micheletti, Angela Pistoia

This paper investigates the spectral properties of two classes of elliptic problems characterized by mixed Steklov-Robin boundary conditions. Our main objective is to prove that, f…

math.DG2025

Sign-changing solutions to the Yamabe problem on manifolds with boundary

Mónica Clapp, Benedetta Pellacci, Angela Pistoia

Let be a compact Riemannian manifold with boundary. The Yamabe problem concerning the existence of a metric conformally equivalent to having constant scalar curvature…

math.AP2025

Multi-bubble solutions for the Brezis-Nirenberg problem in four dimensions

Angela Pistoia, Giuseppe Mario Rago, Giusi Vaira

The paper addresses the existence of multi-bubble solutions for the well-known Brezis-Nirenberg problem. Although there is extensive literature on the subject, the existence of sol…

math.AP2024

Multiple solutions to a semilinear elliptic equation with a sharp change of sign in the nonlinearity

Mónica Clapp, Angela Pistoia, Alberto Saldaña

We consider a nonautonomous semilinear elliptic problem where the power nonlinearity is multiplied by a discontinuous coefficient that equals one inside a bounded open set and…

math.AP2024

Bubble solution for the critical Hartree equation in pierced domain

Marco Ghimenti, Xiaomeng Huang, Angela Pistoia

In this article, we establish the existence of solutions to the following critical Hartree equation \begin{align*} \begin{cases} -Δu=\left(\int_{Ω_\varepsilon}\frac{u^{2_μ^*}}{|x-y…

math.AP2024

On a critical Hamiltonian system with Neumann boundary conditions

Angela Pistoia, Delia Schiera

We consider the Hamiltonian system with Neumann boundary conditions: \[ -Δu + μu=v^{q }, \quad -Δv+ μv=u^{p} \quad \text{ in }, \qquad u, v >0 \quad \text{ in ,} \qquad \part…