2 problems

Let $X$ be a transitive Anosov vector field on a closed 3-manifold $\mathcal{M}$. Let $\Omega_0^1$ denote the space of closed resonant $1$-forms at zero, and let $\mathcal{L}_{fX}$…

Let $M$ be a compact $(2n+1)$-dimensional manifold and let $\alpha$ be a contact $1$-form on $M$ whose corresponding flow is Anosov with orientable stable and unstable bundles. Let…