Holomorphic convexity of spaces of analytic cycles
Holomorphic Fiber Bundles whose Fibers are Bounded Stein Domains with Zero First Betti Number.
Holomorphic Fibrations of Bounded Domains.
Holomorphic line bundles and divisors on a domain of a Stein manifold
Let be an open set of a Stein manifold of dimension such that for . We prove that is Stein if and only if every topologically trivial holomorphic line bundle on is associated to some Cartier divisor on .
Holomorphic line bundles on a domain of a two-dimensional Stein manifold
Let D be an open subset of a two-dimensional Stein manifold S. Then D is Stein if and only if every holomorphic line bundle L on D is the line bundle associated to some (not necessarily effective) Cartier divisor 𝔡 on D.
Holomorphic q-hulls in top degrees.
Holomorphic submersions from Stein manifolds
We establish the homotopy classification of holomorphic submersions from Stein manifolds to Complex manifolds satisfying an analytic property introduced in the paper. The result is a holomorphic analogue of the Gromov--Phillips theorem on smooth submersions.
Holomorph-prävollständige Resträume zu analytischen Mengen in Steinschen Räumen.
Homotopie für Okasche Paare von Garben homogener Räume.