Uniqueness theorems for meromorphic mappings sharing hyperplanes in general position

Abstract

The purpose of this article is to study the uniqueness problem for meromorphic mappings from ${\mathbb{C}}^n$ into the complex projective space ${\mathbb{P}}^N(\mathbb{C}).$ By making using of the method of dealing with multiple values due to L. Yang and the technique of Dethloff-Quang-Tan respectively, we obtain two general uniqueness theorems which improve and extend some known results of meromorphic mappings sharing hyperplanes in general position.

10 pages

References in corpus (1)

• An Extension of Uniqueness Theorems for Meromorphic Mappings

Cited by in corpus (3)

• Algebraic dependences and uniqueness problem of meromorphic mappings sharing moving hyperplanes without counting multiplicities
• Multiple values and uniqueness problem of meromorphic mappings sharing hypersurfaces
• Multiple values and finiteness problem of meromorphic mappings sharing different families of moving hyperplanes