A generalization of uniqueness theorems of meromorphic mappings from complete Kähler manifolds

Abstract

In this paper, we generalize and extend some recent unicity theorems for meromorphic mappings of a complete Kähler manifold into [Formula: see text] sharing few hyperplanes as well as hypersurfaces in subgeneral position without counting multiplicity, where all zeros with multiplicities more than a certain number do not need to be counted. Further, the assumption of nondegeneracy of the mappings is omitted in some of our results.