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 2013Show all

10 papers · 1 filter

math.AP2013

On the supercritical mean field equation on pierced domains

Mohameden Ould Ahmedou, Angela Pistoia

We consider the problem $$(P_\eps)\qquad Δu +λ{e^{u}\over\int\limits_{Ω\setminus B(ξ,\eps)}e^u}=0\ \hbox{in}\ Ω\setminus B(ξ,\eps),\quad u =0\ \hbox{on}\ \partial\(Ω\setminus B(ξ,\…

math.AP2013

Supercritical problems on manifolds

Angela Pistoia, Giusi Vaira

Let be a -dimensional compact Riemannian manifold without boundary. Assume is such that is coercive. We prove the existence of a solution to the s…

math.AP2013★ 6 cited

A Paneitz-type problem in pierced domains

S. Alarcón, A. Pistoia

We study the critical problem {equation} {{array}{ll} Δ^{2}u=u^{\frac{N+4}{N-4}} & {in}Ω\setminus \bar{B(ξ_0,\varepsilon)},\medskip u>0&{in}Ω\setminus \bar{B(ξ_0,\varepsilon)},\med…

math.AP2013

Supercritical problems in domains with thin toroidal holes

Seunghyeok Kim, Angela Pistoia

In this paper we study the Lane-Emden-Fowler equation Here $\mathcal D_ε= \mathcal D \…

math.AP2013★ 3 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