Résumé
We give explicit time lower bounds in the Lebesgue spaces for all nontrivial solutions of nonlin-ear Schrodinger equations bounded in the energy space. The result applies for these equations setin any domain ofRN;including the whole space. This also holds for a large class of nonlinearities,thereby extending the results obtained by Hayashi and Ozawa in [9] and by the author in [2].
Référence
Pascal Bégout, « Maximum decay rate for finite-energy solutions of nonlinear Schrödinger equations », Differential and Integral Equations, vol. 17, n° 11, 2004, p. 1411–1422.
Voir aussi
Publié dans
Differential and Integral Equations, vol. 17, n° 11, 2004, p. 1411–1422