40 citations · 44 across the 3 of their papers we have counts for
3 papers
math-ph2015★ 2 cited
Asymptotic stability for standing waves of a NLS equation with concentrated nonlinearity in dimension three. II
Riccardo Adami, Diego Noja, Cecilia Ortoleva
We investigate the asymptotic stability of standing waves for a model of Schrödinger equation with spatially concentrated nonlinearity in space dimension three. The nonlinearity st…
math.AP2012★ 2 cited
Non-dispersive vanishing and blow up at infinity for the energy critical nonlinear Schrödinger equation in R^3
Cecilia Ortoleva, Galina Perelman
We consider the energy critical focusing NLS in R^3 and prove, for any sufficiently small, the existence of radial finite energy solutions that as behave as a sum…
math-ph2012★ 40 cited
Orbital and asymptotic stability for standing waves of a NLS equation with concentrated nonlinearity in dimension three
Riccardo Adami, Diego Noja, Cecilia Ortoleva
We begin to study in this paper orbital and asymptotic stability of standing waves for a model of Schrödinger equation with concentrated nonlinearity in dimension three. The nonlin…