Uniqueness problem with truncated multiplicities of meromorphic mappings in several complex variables for moving targets
https://doi.org/10.1142/S0129167X05003132Publisher, magazine: ,
Publication year: 2005
Lưu Trích dẫn Chia sẻAbstract
In this article, truncated second main theorems with moving targets are given. Basing on these theorems, the uniqueness problem with truncated multiplicities of meromorphic mappings in several complex variables for moving targets is solved.
Tags: Uniqueness problem, meromorphic mapping, truncated multiplicity, moving target
Các bài viết liên quan đến tác giả Đỗ Đức Thái
The theorem of Forelli for holomorphic mappings into complex spaces
Extending holomorphic maps into Hartogs domains
Generalizations of the theorems of Cartan and Greene-Krantz to complex manifolds
Hyperbolic imbeddedness and extensions of holomorphic mappings
The convergence-extension theorem of Noguchi in infinite dimensions.
Hartogs-type extension theorems for separately holomorphic mappings on compact sets
On the complete hyperbolicity and the tautness of the Hartogs domains