1997Kodai Mathematical JournalRequires access

Meromorphic functions that share two sets

Hong‐Xun Yi, Lianzhong Yang

Open publisher page 24 citations

Abstract

This paper studies the problem of uniqueness of meromorphic functions that share two sets and obtains some unicity theorems which improve some theorems given by H. X. Yi, G. D. Song and N. Li and other authors.Next, we assume that Sι={l,ω, ..^ω 71 ' 1 }, S 2 ={oo}, and S 3 ={0}, where ω=cos(2π/n)-\-i sin(2τr/w), n is a positive integer.

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What this paper is about

This paper studies the problem of uniqueness of meromorphic functions that share two sets and obtains some unicity theorems which improve some theorems given by H. X. Yi, G. D. Song and N. Li and other authors.Next, we assume that Sι={l,ω, ..^ω 71 ' 1 }, S 2 ={oo}, and S 3 ={0}, where ω=cos(2π/n)-\-i sin(2τr/w), n is a positive integer.

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OpenAlex reports 24 citations for this work. Citation counts describe recorded attention and do not establish research quality.

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Available abstract

This paper studies the problem of uniqueness of meromorphic functions that share two sets and obtains some unicity theorems which improve some theorems given by H. X. Yi, G. D. Song and N. Li and other authors.Next, we assume that Sι={l,ω, ..^ω 71 ' 1 }, S 2 ={oo}, and S 3 ={0}, where ω=cos(2π/n)-\-i sin(2τr/w), n is a positive integer.

Key concepts: Meromorphic function, Mathematics, Pure mathematics

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