2 problems

Let $\Sigma$ be an orientable surface with finitely many punctures and no boundary, and let $\mathcal{P}(\Sigma)$ denote its deformation space of complex projective structures. Eac…

Let $S$ be a surface, let $\mathcal{T}(S)$ be its Teichmüller space, and fix a measured lamination $\lambda$ on $S$. Grafting along $\lambda$ induces a self-map of $\mathcal{T}(S)$…