3 problems

Let $R\geq 2$ and let … where $t_1,\ldots,t_R$ are distinct points on ${\bf T}$, $0<\operatorname{Re}\alpha_r<1/2$, $-1/2<\operatorname{Re}\beta_r\leq 1/2$, and…

Let $\phi$ be a symbol on the unit circle satisfying the assumptions of the strong Szegő limit theorem, and let $z_1,\ldots,z_N$ be distinct points on the unit circle. For paramete…

Forrester–Frankel conjecture. As $N\to\infty$ with $m$, $q$, and $\mu$ fixed,