On the Removable Singularities for Meromorphic Mappings
E. M. Chirka
Abstract
If E is a nonempty closed subset of the locally finite Hausdorff (2n-2)-measure on an n-dimensional complex manifold M and all points of E are nonremovable for a meromorphic mapping of M \ E into a compact Kähler manifold, then E is a pure (n-1)-dimensional complex analytic subset of M.
Create a lesson
Related papers
Sharp Robertson-type coefficient estimates for radial starlike and quasi-convex of type B mappings of order α in complex Banach spaces
Sujoy Majumder, Abhijit Banerjee, Goutam Haldar
Biholomorphic rigidity and symmetry breaking for domains with Bergman metric of constant positive holomorphic sectional curvature
Gordon Heier, Ravi Mudaliar, Haotian Zuo
Chern classes of Levi non-degenerate CR manifolds
Yuya Takeuchi
A Counterexample to the Holomorphic Cancellation Problem
Gaofeng Huang
Atiyah classes and ellipticity of Oka manifolds
Yuta Kusakabe, Shin-ichi Matsumura
Quasiconformal deformations of chordal Loewner chains
Yong Han, Renxin Jiang