Jacopo Bellazzini

Stable standing waves for a class of nonlinear Schrödinger-Poisson equations

AbstractWe prove the existence of orbitally stable standing waves with prescribed L2-norm for the following Schrödinger-Poisson type equation

On the existence of the fundamental Eigenvalue of an elliptic problem in R N

i\psi_{t}+ \Delta \psi - (|x|^{-1}*|\psi|^{2}) \psi+|\psi|^{p-2}\psi=0 \quad \rm{in} \quad \mathbb R^{3},

On Dipolar Quantum Gases in the Unstable Regime

when

Vortex dynamics in evolutive flows: A weakly chaotic phenomenon

{p\in \left\{ \frac{8}{3}\right\}\cup (3,\frac{10}{3})}

Existence of ground states for negative ions at the binding threshold

. In the case