Regular quantizations and covering maps
LOI, ANDREA
2006-01-01
Abstract
Let \tilde M-->M be a holomorphic (unbranched) covering map between two compact complex manifolds, with b_2(\tilde M)=1. We prove that if \tilde M and M both admit regular Kaehler forms \tilde\omega and \omega respectively then, up to homotheties, (\tilde M, \tilde\omega) and (M, \omega) are biholomorphically isometric.Items in DSpace are protected by copyright, with all rights reserved, unless otherwise indicated.