2 problems

Klein–Roudenko–Stoilov conjecture. The solution blows up at a finite time $T$, and, as $t\to T$,

Let $u$ be a stable blow-up solution of the $L^2$-critical generalized Hartree equation, with blow-up time $T$, spatial dimension $d$, scale $L(t)$, center $x(t)$, phase parameter…