UNICITY OF MEROMORPHIC MAPPINGS FROM COMPLETE KAHLER MANIFOLDS INTO PROJECTIVE SPACES

摘要

Let M be a complete Kahler Manifold, whose universal covering is biholomorphic to a ball in C-m. In this article, we prove a uniqueness theorem for meromorphic mappings from M into P-n(C) sharing hyperplanes in general position under a general condition that the intersections of inverse images of any k + 1 hyperplanes are of codimension at least two.