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- W2362370581 abstract "In this article, we deal with the uniqueness problems of meromorphic functions concerning differential polynomials and prove the following theorem. Let f and g be two nonconstant meromorphic functions, n ≥ 12 a positive integer. If f<sup>n</sup>(f<sup>3</sup> - 1)f′ and g<sup>n</sup>(g<sup>3</sup> - 1)g′ share (1, 2), f and g share ∞ IM, then f ≡ g. The results in this paper improve and generalize the results given by Meng (C. Meng, Uniqueness theorems for differential polynomials concerning fixed-point, Kyungpook Math. J. 48(2008), 25-35), I. Lahiri and R. Pal (I. Lahiri and R. Pal, Nonlinear differential polynomials sharing 1-points, Bull. Korean Math. Soc. 43(2006), 161-168), Meng (C. Meng, On unicity of meromorphic functions when two differential polynomials share one value, Hiroshima Math.J. 39(2009), 163-179)." @default.
- W2362370581 created "2016-06-24" @default.
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- W2362370581 date "2015-09-30" @default.
- W2362370581 modified "2023-10-18" @default.
- W2362370581 title "THE UNIQUENESS OF MEROMORPHIC FUNCTIONS WHOSE DIFFERENTIAL POLYNOMIALS SHARE SOME VALUES" @default.
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- W2362370581 doi "https://doi.org/10.14317/jami.2015.475" @default.
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