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 2019Show all

9 papers · 1 filter

math.AP2019★ 1 cited

An upper bound for the least energy of a nodal solution to the Yamabe equation on the sphere

Mónica Clapp, Angela Pistoia, Tobias Weth

For each we establish the existence of a nodal solution to the Yamabe problem on the round sphere which satisfies $$\int_{\mathbb{S}^n}|u|^{2^*}dV_…

math.AP2019

Normalized concentrating solutions to nonlinear elliptic problems

Benedetta Pellacci, Angela Pistoia, Giusi Vaira +1

We prove the existence of solutions of the elliptic problem \[ \begin{cases} -Δv+(V(x)+λ) v =v^{p}\ &\text{ in } \ v>0,\qquad \int_Ωv^2\…

math.AP2019

Non-degeneracy for the critical Lane-Emden system

Rupert L. Frank, Seunghyeok Kim, Angela Pistoia

We prove the non-degeneracy for the critical Lane--Emden system for all and such th…

math.AP2019★ 1 cited

A perturbative approach to non-degeneracy of the Lane-Emden system

Seunghyeok Kim, Angela Pistoia

We consider ground state solutions of the critical Lane-Emden system \[\begin{cases} -Δu = v^p &\text{in } \mathbb{R}^n,\\ -Δv = u^q &\text{in } \mathbb{R}^n,\\ u,v >0\ &\text{in }…

math.AP2019

Peaked and low action solutions of NLS equations on graphs with terminal edges

Simone Dovetta, Marco Ghimenti, Anna Maria Micheletti +1

We consider the nonlinear Schrödinger equation with focusing power-type nonlinearity on compact graphs with at least one terminal edge, i.e. an edge ending with a vertex of degree…

math.AP2019

On the mean field equation with variable intensities on pierced domains

Pierpaolo Esposito, Pablo Figueroa, Angela Pistoia

We consider the two-dimensional mean field equation of the equilibrium turbulence with variable intensities and Dirichlet boundary condition on a pierced domain $$\left\{ \begin{ar…