Abstract
We prove that a transversely holomorphic foliation, which is transverse to the fibers of a fibration, is a Seifert fibration if the set of compact leaves is not a zero measure subset. Similarly, we prove that a finitely generated subgroup of holomorphic diffeomorphisms of a connected complex manifold is finite provided that the set of periodic orbits is not a zero measure subset.
Citation
Bruno Scardua. "A Measurable Stability Theorem for Holomorphic Foliations Transverse to Fibrations." Int. J. Differ. Equ. 2012 1 - 6, 2012. https://doi.org/10.1155/2012/585298
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