A NOTE ON VALUE DISTRIBUTION OF DIFFERENCE POLYNOMIALS
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Publication:3564901
DOI10.1017/S000497270900118XzbMath1201.30035OpenAlexW2016522989MaRDI QIDQ3564901
Publication date: 26 May 2010
Published in: Bulletin of the Australian Mathematical Society (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1017/s000497270900118x
Value distribution of meromorphic functions of one complex variable, Nevanlinna theory (30D35) Functional equations for complex functions (39B32)
Related Items (19)
On the entire solutions for several partial differential difference equations (systems) of Fermat type in \(\mathbb{C}^2\) ⋮ The properties of solutions of certain type of difference equations ⋮ Some \(q\)-shift difference results on Hayman conjecture and uniqueness theorems ⋮ Value distribution and uniqueness results of zero-order meromorphic functions to their \(q\)-shift ⋮ Zero distribution of some difference polynomials ⋮ The zeros of \(q\)-shift difference polynomials of meromorphic functions ⋮ Properties of some difference polynomials ⋮ On value distribution of difference polynomials of meromorphic functions ⋮ Uniqueness of entire functions sharing two values with their difference operators ⋮ Some results on entire functions that share one value with their difference operators ⋮ Unnamed Item ⋮ Entire functions sharing an entire function of smaller order with their difference operators ⋮ Value Distribution and Uniqueness of Certain Higher Order q-difference Polynomials ⋮ Value distributions and uniqueness of difference polynomials ⋮ The zeros of difference polynomials of meromorphic functions ⋮ Zeros of difference polynomials of meromorphic functions ⋮ On properties of differences polynomials about meromorphic functions ⋮ Finite-order transcendental entire solutions of generalized non-linear shift equations ⋮ Existence of entire solutions of nonlinear difference equations
Cites Work
- Picard values of meromorphic functions and their derivatives
- On the Nevanlinna characteristic of \(f(z+\eta)\) and difference equations in the complex plane
- Value sharing results for shifts of meromorphic functions, and sufficient conditions for periodicity
- On entire functions which share one value CM with their first derivative
- Difference analogue of the lemma on the logarithmic derivative with applications to difference equations
- On Integral and Meromorphic Functions
- Unnamed Item
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