A global stability theorem for transversely holomorphic foliations
A foliation \(\mathcal F\) of complex codimension one on a manifold \(M\) is said to be transversely holomorphic if it is given by a collection of submersions onto open subsets of \(\mathbb{C}\) so that the transition functions are holomorphic. It is shown that if \(M\) is compact and connected and \(\mathcal F\) is such a foliation and \(\mathcal F\) has a compact leaf of finite holonomy then every leaf is compact and has finite holonomy.
scientific article; zbMATH DE number 1014202