2026-07-072026-07-07http://salesiana.dossiersoluciones.com/handle/123456789/67689A locally conformally Kaehler (LCK) manifold is a complex manifold admitting a Kaehler covering M, with monodromy acting on M by Kaehler homotheties. A compact LCK manifold is Vaisman if it admits a holomorphic flow acting by non-trivial homotheties on M. We prove a non-Kaehler analogue of Kodaira embedding theorem: any compact Vaisman manifold admits a natural holomorphic immersion to a Hopf manifold. As an application, we obtain that any Sasakian manifold has a contact immersion to an odd-dimensional sphere.28 pages. A reference addedAlgebraic GeometryComplex VariablesDifferential Geometry53C55, 14E25, 53C25text