activity
20052013
most citedNonexistence and multiplicity of solutions to elliptic problems with supercritical exponents

33 citations · 36 across the 9 of their papers we have counts for

collaborators

11 papers

math.AP20133 cited

Positive solutions to a supercritical elliptic problem which concentrate along a thin spherical hole

Mónica Clapp, Jorge Faya, Angela Pistoia

We consider the supercritical problem \[ -Δv=|v|^{p-2}v in Θ_ε, v=0 on \partialΘ_ε, \] where is a bounded smooth domain in , , , a…

math.AP2013

Non degeneracy of critical points of the Robin function with respect to deformations of the domain

Anna Maria Micheletti, Angela Pistoia

We show a result of genericity for non degenerate critical points of the Robin function with respect to deformations of the domain

math-ph2013

The role of the scalar curvature in some singularly perturbed coupled elliptic systems on Riemannian manifolds

Marco Ghimenti, Anna Maria Micheletti, Angela Pistoia

Given a 3-dimensional Riemannian manifold (M,g), we investigate the existence of positive solutions of singularly perturbed Klein-Gordon-Maxwell systems and Schroedinger-Maxwell sy…

math.AP2013

The Ljapunov-Schmidt reduction for some critical problems

Angela Pistoia

This is a survey about the application of the Ljapunov-Schmidt reduction for some critical problems.

math.AP2013

Bubble concentration on spheres for supercritical elliptic problems

Filomena Pacella, Angela Pistoia

We consider the supercritical Lane-Emden problem $$(P_\eps)\qquad -Δv= |v|^{p_\eps-1} v \ \hbox{in}\ \mathcal{A} ,\quad u=0\ \hbox{on}\ \partial\mathcal{A} $$ where is…

math.AP201233 cited

Nonexistence and multiplicity of solutions to elliptic problems with supercritical exponents

Mónica Clapp, Jorge Faya, Angela Pistoia

We consider the supercritical problem -Δu = |u|^{p-2}u in Ω, u=0 on \partialΩ, where is a bounded smooth domain in and Bahr…