2 problems

Let $(M,\ker\alpha)$ be a closed orderable contact manifold, and let $\widetilde{\operatorname{Cont}_0}(M,\ker\alpha)$ denote the universal cover of the identity component of its c…

Let $(M,\xi)$ be a closed orderable contact manifold, meaning that it admits no positive contractible loop of contactomorphisms. Let $\alpha$ be any contact form supporting $\xi$,…