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

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Showing 2018Show all

5 papers · 1 filter

math.AP2018

A fountain of positive Bubbles on a Coron's Problem for a Competitive Weakly Coupled Gradient System

Angela Pistoia, Nicola Soave, Hugo Tavares

We consider the following critical elliptic system: \begin{equation*} \begin{cases} -Δu_i=μ_i u_i^{3}+βu_i^{ } \sum\limits_{j\neq i} u_j^{2} \quad \hbox{in}\ Ω_\varepsilon \\ u_i=0…

math.AP2018

Maximal solution of the Liouville equation in doubly connected domains

Michal Kowalczyk, Angela Pistoia, Giusi Vaira

In this paper we consider the Liouville equation with Dirichlet boundary conditions in a two dimensional, doubly connected domain . We show that there exists…

math.AP2018

Free boundary problems arising in the theory of maximal solutions of equations with exponential nonlinearities

Michal Kowalczyk, Angela Pistoia, Piotr Rybka +1

We consider equations of the form in various two dimensional settings. We assume that is a given function, is a small parameter and $ρ=\mathcal…

math.AP2018

Blow-up phenomena for linearly perturbed Yamabe problem on manifolds with umbilic boundary

Marco Ghimenti, Anna Maria Micheletti, Angela Pistoia

We build blowing-up solutions for linear perturbation of the Yamabe problem on manifolds with umbilic boundary, provided the Weyl tensor is nonzero everywhere on the boundary and t…

math.AP2018

Infinitely many non-radial solutions to a critical equation on annulus

Yuxia Guo, Benniao Li, Angela Pistoia +1

In this paper, we build infinitely many non-radial sign-changing solutions to the critical problem: \begin{equation*} \left\{\begin{array}{rlll} -Δu&=|u|^{\frac{4}{N-2}}u, &\hbox{…