International audienceWe give explicit time lower bounds in the Lebesgue spaces for all nontrivial solutions of nonlinear Schrödinger equations bounded in the energy space. The result applies for these equations set in any domain of $\R^N,$ including the whole space. This also holds for a large class of nonlinearities, thereby extending the results obtained by Hayashi and Ozawa in~\cite{MR91d:35035} and by the author in~\cite{beg3}
We consider the long time asymptotics of (not necessarily small) odd solutions to the nonlinear Sch...
We consider a nonlinear Schrödinger equation set in the whole space with a single power of interacti...
We prove the \textit{finite time extinction property} $(u(t)\equiv 0$ on $\Omega$ for any $t\ge T_\s...
We give explicit time lower bounds in the Lebesgue spaces for all nontrivial solutions of nonlinear ...
We give explicit time lower bounds in the Lebesgue spaces for all nontrivial solutions of nonlin-ear...
International audienceWe give explicit time lower bounds in the Lebesgue spaces for all nontrivial s...
International audienceIn this paper, we consider global solutions for the following nonlinear Schröd...
In this paper, we consider global solutions for the following nonlinear Schrödinger equation iut +∆...
International audienceWe give explicit time lower bounds in the Lebesgue spaces for all nontrivial s...
We give explicit time lower bounds in the Lebesgue spaces for all nontrivial solutions of nonlinear ...
We give explicit time lower bounds in the Lebesgue spaces for all nontrivial solutions of nonlin-ear...
International audienceWe prove the finite time extinction property (u(t) ≡ 0 on Ω for any t T⋆, for ...
International audienceWe prove the finite time extinction property (u(t) ≡ 0 on Ω for any t T⋆, for ...
International audienceWe prove the finite time extinction property (u(t) ≡ 0 on Ω for any t T⋆, for ...
We prove the finite time extinction property (u(t)≡0 on Ω for any t⩾T⋆, for some T⋆>0) for solutions...
We consider the long time asymptotics of (not necessarily small) odd solutions to the nonlinear Sch...
We consider a nonlinear Schrödinger equation set in the whole space with a single power of interacti...
We prove the \textit{finite time extinction property} $(u(t)\equiv 0$ on $\Omega$ for any $t\ge T_\s...
We give explicit time lower bounds in the Lebesgue spaces for all nontrivial solutions of nonlinear ...
We give explicit time lower bounds in the Lebesgue spaces for all nontrivial solutions of nonlin-ear...
International audienceWe give explicit time lower bounds in the Lebesgue spaces for all nontrivial s...
International audienceIn this paper, we consider global solutions for the following nonlinear Schröd...
In this paper, we consider global solutions for the following nonlinear Schrödinger equation iut +∆...
International audienceWe give explicit time lower bounds in the Lebesgue spaces for all nontrivial s...
We give explicit time lower bounds in the Lebesgue spaces for all nontrivial solutions of nonlinear ...
We give explicit time lower bounds in the Lebesgue spaces for all nontrivial solutions of nonlin-ear...
International audienceWe prove the finite time extinction property (u(t) ≡ 0 on Ω for any t T⋆, for ...
International audienceWe prove the finite time extinction property (u(t) ≡ 0 on Ω for any t T⋆, for ...
International audienceWe prove the finite time extinction property (u(t) ≡ 0 on Ω for any t T⋆, for ...
We prove the finite time extinction property (u(t)≡0 on Ω for any t⩾T⋆, for some T⋆>0) for solutions...
We consider the long time asymptotics of (not necessarily small) odd solutions to the nonlinear Sch...
We consider a nonlinear Schrödinger equation set in the whole space with a single power of interacti...
We prove the \textit{finite time extinction property} $(u(t)\equiv 0$ on $\Omega$ for any $t\ge T_\s...