2026-07-072026-07-07http://salesiana.dossiersoluciones.com/handle/123456789/157560It is known that a tube over a Kahler submanifold in a complex form is a Hopf hypersurface. In some sense the reverse statement is true: a connected compact generic immersed C^(2n-1) regular Hopf hypersurface in the complex projective plane is a tube iver an irreducible algebraic variety. In the complex hyperbolic space a connected compact generic immersed C^(2n-1) regular Hopf hypersurface is a geodesic hypersphereDifferential GeometryOn the Global Structure of Hopf Hypersurfaces in Complex Space Formtext