2 problems

Let $M=X(K,U)$ be an Oeljeklaus–Toma manifold of type $(s,s)$, let $\omega_0$ be a pluriclosed metric, and let $d(K,U)$ denote the canonical flat metric on the torus $\mathbb T^s$…

Oeljeklaus–Toma divisor conjecture. Oeljeklaus–Toma manifolds admit no divisors.