3 problems

Dynamical Hartree conjecture. For every initial state $u_0\in H^1(\mathbb{R}^3)$ and every $R>0$,

Let $u(t)$ be the unique solution to the Hartree equation for some $u_0\in H^1(\mathbb{R}^3)$, let $\mathscr{A}_Z$ be the global attractor, and let $\gamma_c$ be the constant appea…

Let $u(t)$) be the unique solution to the Hartree equation for some $u_0\in H^1(\mathbb{R}^3)$, and let $\mathscr{A}_Z$ denote the global attractor. Take any sequence of times…