Logarithmic derivatives in annuli
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Publication:1025022
DOI10.1016/j.jmaa.2009.03.025zbMath1176.30080OpenAlexW2068360954MaRDI QIDQ1025022
Publication date: 18 June 2009
Published in: Journal of Mathematical Analysis and Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.jmaa.2009.03.025
Related Items (18)
On fundamental theorems for holomorphic curves on an annulus intersecting hypersurfaces ⋮ Nevanlinna's five values theorem on annuli ⋮ A fundamental theorem for algebroid function in \(k\)-punctured complex plane ⋮ On meromorphic functions for sharing two sets and three sets in \(m\)-punctured complex plane ⋮ Linear differential equations with analytic coefficients having the same order near a singular point ⋮ The possible orders of growth of solutions to certain linear differential equations near a singular point ⋮ Growth Properties of Solutions to Higher Order Complex Linear Differential Equations with Analytic Coefficients in the Annulus ⋮ Some new results on fixed points of meromorphic functions defined in annuli ⋮ Growth of Solutions of a Class of Linear Differential Equations Near a Singular Point ⋮ Unnamed Item ⋮ Function theory on annuli ⋮ Unnamed Item ⋮ Nevanlinna theory of meromorphic functions on annuli ⋮ Results on algebroid functions in \(k\)-punctured complex plane ⋮ Estimates on partial derivatives and logarithmic partial derivatives of holomorphic functions on polydiscs and beyond ⋮ The fundamental inequality for algebroid functions on annuli concerning small algebroid functions ⋮ The shared set and uniqueness of meromorphic functions on annuli ⋮ Growth of solutions to linear differential equations with analytic coefficients in a punctured disc
Cites Work
- The logarithmic derivative of a meromorphic function
- On the Nevanlinna theory for meromorphic functions on annuli. I.
- On Nevanlinna's second main theorem in projective space
- Meromorphic functions in \(m\)-punctured complex planes.
- On the Nevanlinna theory for meromorphic functions on annuli. II.
- GENERALIZED LOGARITHMIC DERIVATIVE ESTIMATES OF GOL'DBERG–GRINSHTEIN TYPE
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