The uniqueness of meromorphic functions ink-punctured complex plane
Open Mathematics (2017)
- Volume: 15, Issue: 1, page 724-733
- ISSN: 2391-5455
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topHong Yan Xu, and San Yang Liu. "The uniqueness of meromorphic functions ink-punctured complex plane." Open Mathematics 15.1 (2017): 724-733. <http://eudml.org/doc/288382>.
@article{HongYanXu2017,
abstract = {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).},
author = {Hong Yan Xu, San Yang Liu},
journal = {Open Mathematics},
keywords = {Shared-set; k-puncture; Admissible meromorphic function},
language = {eng},
number = {1},
pages = {724-733},
title = {The uniqueness of meromorphic functions ink-punctured complex plane},
url = {http://eudml.org/doc/288382},
volume = {15},
year = {2017},
}
TY - JOUR
AU - Hong Yan Xu
AU - San Yang Liu
TI - The uniqueness of meromorphic functions ink-punctured complex plane
JO - Open Mathematics
PY - 2017
VL - 15
IS - 1
SP - 724
EP - 733
AB - 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).
LA - eng
KW - Shared-set; k-puncture; Admissible meromorphic function
UR - http://eudml.org/doc/288382
ER -
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