We extend the Siu-Beauville theorem to a certain class of compact Kahler-Weyl manifolds, proving that they fiber holomorphically over hyperbolic Riemannian surfaces whenever they satisfy the necessary topological hypotheses. As applications we obtain restrictions oil the fundamental groups of such Kahler-Weyl manifolds, and we show that in cases they are in fact Kahler.
|Number of pages||14|
|Journal||Proceedings of the american mathematical society|
|Publication status||Published - Mar 2010|