16 citations · 29 across the 2 of their papers we have counts for
2 papers
math.AP2012★ 13 cited
Solutions globales pour des équations de Schrödinger sur-critiques en toutes dimensions
Aurélien Poiret
In \cite{poiret}, we explain how we can construct global solutions for the cubic Schrödinger equation in three dimensional with initial data in $ L^2(\mathds{R}^3) $. The main ingr…
math.AP2012★ 16 cited
Solutions globales pour l'équation de Schrödinger cubique en dimension 3
Aurélien Poiret
The purpose of this article is to construct global solutions for some super-crtical Schrodinger equations using the theory of random data introduced by N.Burq and N.Tzvetkov. We be…