2 problems

Let $S$ be a mild solution of the Navier–Stokes strain equation without advection, with $S otag\in C\left([0,T_{\max});L^2_{st}\right)$, where $L^2_{st}$ denotes the space of square…

Let $Q_{N_i,\nu_i}$ be probability laws associated with sequences $\nu_i\to 0$ and $N_i\to\infty$, and suppose that $\{Q_{N_i,\nu_i}\}_i$ is weakly convergent to a probability meas…