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On meromorphic functions for sharing two sets and three sets inm-punctured complex plane

100%
Xu H.-Y., Zheng X.-M., Wang H.
Open Mathematics
|
2016
|
tom 14
|
nr 1
913-924
EN
In this article, we study the uniqueness problem of meromorphic functions in m-punctured complex plane Ω and obtain that there exist two sets S1, S2 with ♯S1 = 2 and ♯S2 = 9, such that any two admissible meromorphic functions f and g in Ω must be identical if f, g share S1, S2 I M in Ω.
2
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Uniqueness of meromorphic functions sharing two finite sets

100%
Chen J.-F.
Open Mathematics
|
2017
|
tom 15
|
nr 1
1244-1250
EN
We prove uniqueness theorems of meromorphic functions, which show how two meromorphic functions are uniquely determined by their two finite shared sets. This answers a question posed by Gross. Moreover, some examples are provided to demonstrate that all the conditions are necessary.
3
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The uniqueness of meromorphic functions ink-punctured complex plane

100%
Xu H. Y., Liu S. Y.
Open Mathematics
|
2017
|
tom 15
|
nr 1
724-733
EN
The main purpose of this paper is to investigate the uniqueness of meromorphic functions that share two finite sets in the k-punctured complex plane. It is proved that there exist two sets S1, S2 with ♯S1 = 2 and ♯S2 = 5, such that any two admissible meromorphic functions f and g in Ω must be identical if EΩ(Sj, f) = EΩ(Sj, g)(j = 1,2).
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