An extension of Picard's theorem for meromorphic functions of small hyper-order
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Publication:1025835
DOI10.1016/J.JMAA.2009.04.011zbMath1173.30017arXiv0903.3872OpenAlexW2013247730MaRDI QIDQ1025835
Publication date: 23 June 2009
Published in: Journal of Mathematical Analysis and Applications (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/0903.3872
Related Items (11)
Good linear operators and meromorphic solutions of functional equations ⋮ Some results on transcendental entire solutions to certain nonlinear differential-difference equations ⋮ Normal families and growth of meromorphic functions with their \(k\)th derivatives ⋮ Growth of meromorphic function sharing functions and some uniqueness problems ⋮ Solutions of nonlinear difference equations ⋮ Exponential polynomials as solutions of nonlinear differential-difference equations ⋮ Characterization of exponential polynomial as solution of certain type of nonlinear delay-differential equation ⋮ On meromorphic solutions of the Fermat-type functional equations \(f(z)^3 + f(z+c)^3 = e^p\) ⋮ Some results of certain nonlinear delay differential equation ⋮ Some results on the transcendental entire solutions of certain type of non-linear shift-differential equations ⋮ Meromorphic solutions of certain nonlinear difference equations
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- On the Nevanlinna characteristic of \(f(z+\eta)\) and difference equations in the complex plane
- Painlevé differential equations in the complex plane
- Difference analogue of the lemma on the logarithmic derivative with applications to difference equations
- Holomorphic curves with shift-invariant hyperplane preimages
- Finite-order meromorphic solutions and the discrete Painlevé equations
- Nevanlinna theory for the $q$-difference operator and meromorphic solutions of $q$-difference equations
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