相交移动超曲面的亚纯映射的唯一性

通过讨论亚纯映射相交移动超曲面的重级情况,进一步得到涉及亚纯映射关于超曲面亏量的唯一性定理.     

涉及较少小映射的多复变亚纯映射唯一性定理

证明了从C~m到P~n(C)的亚纯映射分担较少个数小映射的唯一性定理,改进和推广了最近的一些工作.     

截断型亚纯映射的唯一性定理涉及到小映射的情形

唯一性定理是多复变值分布中重要的定理之一,本文在已有的研究成果上,运用Thai最新得到的第二基本定理,给出了多复变中截断型亚纯映射新的唯一性定理涉及到小映射情形.     

截断型亚纯映射的唯一性定理涉及到小映射的情形

唯一性定理是多复变值分布中重要的定理之一,本文在已有的研究成果上,运用Thai最新得到的第二基本定理,给出了多复变中截断型亚纯映射新的唯一性定理涉及到小映射情形.     

涉及截断重数的亚纯映射的唯一性问题

研究了一个涉及截断重数的亚纯映射的唯一性问题,改进了陈志华和颜启明在2010年给出的一个结果.     

涉及移动目标的亚纯映射唯一性定理

本文首先证明了一个新的从C~n到P~N(C)的亚纯映射第二基本定理,其中涉及到带有不同权重的截断型计算函数;其次利用这个新的第二基本定理,考虑了退化的亚纯映射在分担处于一般位置的移动超平面下的唯一性问题,并在较弱的条件下获得了一个唯一性结果,改进了已有的一些经典结果.     

涉及小映射的亚纯映射唯一性问题

得到了涉及3n+1个活动小函数的亚纯映射唯一性结果,改进了Fujimoto(1975)和Tu(2002)的定理.     

亚纯映射的唯一性定理

证明了若干个亚纯映射的唯一性定理．     

圆环上涉及重值及亏量的亚纯函数的唯一性

为了进一步丰富圆环上亚纯函数的唯一性理论,寻找更好的唯一性条件,本文研究了圆环上重值及亏量对亚纯函数唯一性的影响,得到两个圆环上亚纯函数与其导数涉及重值及亏量的唯一性定理,所得结果丰富了圆环上亚纯函数的唯一性理论.     

与其导数具有分担值的亚纯函数唯一性

为进一步丰富亚纯函数唯一性理论,寻求更佳的唯一性条件,利用亚纯函数Nevanlinna理论更精确地估计亚纯函数的n重值点的计数函数,得到两个亚纯函数与其导数具有某些分担值时的唯一性定理,推广和改进了相关文献的相关结果.     

Uniqueness problem for meromorphic mappings in several complex variables with few hyperplanes

The purpose of this article is to deal with uniqueness problem with truncated multiplicities for meromorphic mappings in several complex variables. We obtain a degeneracy theorem of meromorphic mappings without taking account of multiplicities of order k in counting functions and a uniqueness theorem for meromorphic mappings sharing 2n + 2(n ≥ 2) hyperplanes in general position, which improve and extend some earlier work.     

Some Uniqueness Theorems with Truncated Multiplicities of Meromorphic Mappings

In this article, some uniqueness theorems of meromorphic mappings in several complex variables sharing hyperplanes in general position are proved with truncated multiplicities.     

Results on Uniqueness Problem for Meromorphic Mappings Sharing Moving Hyperplanes in General Position Under More General and Weak Conditions

The aim of the paper is to deal with the algebraic dependence and uniqueness problem for meromorphic mappings by using the new second main theorem with different weights involved the truncated counting functions, and some interesting uniqueness results are obtained under more general and weak conditions where the moving hyperplanes in general position are partly shared by mappings from Cⁿ into Pⁿ (C), which can be seen as the improvements of previous well-known results.     

Uniqueness Theorem of Meromorphic Mappings with Moving Targets

Some uniqueness theorems of meromorphic mappings with moving targets are given under the inclusion relations between the zeros sets of meromorphic mappings.     

A note on the uniqueness theorem of meromorphic mappings

In this article, some uniqueness theorems of meromorphic mappings are proved.     

UNIQUENESS PROBLEM WITH TRUNCATED MULTIPLICITIES OF MEROMORPHIC MAPPINGS FOR MOVING TARGETS

In this article,two uniqueness theorems of meromorphic mappings on moving targets with truncated multiplicities are proved.     

Some Results on the Uniqueness of Meromorphic Mappings

The authors study the problem of uniqueness of meromorphic mappings and obtain two results which partially improve two theorems of Yah and Chen in 2006.     

Unicity Theorems with Truncated Multiplicities of Meromorphic Mappings in Several Complex Variables for Few Fixed Targets

Ukrainian Mathematical Journal - The purpose of our paper is twofold. Our first aim is to prove a uniqueness theorem for meromorphic mappings of ?n into ?N(?) sharing 2N + 2...