Zeros and uniqueness of \(Q\)-difference polynomials of meromorphic functions with zero order

DOI10.1007/s12044-014-0196-1zbMath1317.30040OpenAlexW2146007311MaRDI QIDQ2018803

Na Xu, Kai Liu, Ting-Bin Cao

Publication date: 25 March 2015

Published in: Proceedings of the Indian Academy of Sciences. Mathematical Sciences (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/s12044-014-0196-1

zbMATH Keywords

Nevanlinna theoryuniqueness problemmeromorphic functionsdifference-differential polynomiallogarithmic order

Mathematics Subject Classification ID

Value distribution of meromorphic functions of one complex variable, Nevanlinna theory (30D35)

Related Items (2)

Some properties of meromorphic functions concerning shared-sets ⋮ Q-shift differential polynomial of meromorphic functions sharing 1 value

Cites Work

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• Uniqueness and zeros of \(q\)-shift difference polynomials
• Picard values of meromorphic functions and their derivatives
• On the Nevanlinna characteristic of \(f(z+\eta)\) and difference equations in the complex plane
• On the Nevanlinna characteristic of \(f(qz)\) and its applications
• The zeros of \(q\)-shift difference polynomials of meromorphic functions
• Some results on zeros and uniqueness of difference-differential polynomials
• Difference analogue of the lemma on the logarithmic derivative with applications to difference equations
• Meromorphic solutions of q-shift difference equations
• Picard values and normal families of meromorphic functions with multiple zeros
• Nevanlinna theory for the $q$-difference operator and meromorphic solutions of $q$-difference equations
• On meromorphic functions with finite logarithmic order

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