Nevanlinna theory of meromorphic functions on annuli
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Publication:973745
DOI10.1007/S11425-010-0037-3zbMath1193.30044OpenAlexW2007706351MaRDI QIDQ973745
Publication date: 26 May 2010
Published in: Science China. Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s11425-010-0037-3
Related Items (18)
On fundamental theorems for holomorphic curves on an annulus intersecting hypersurfaces ⋮ Nevanlinna theory for holomophic curves from annuli into semi-abelian varieties ⋮ 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 ⋮ Two meromorphic functions on annuli sharing some pairs of small functions or values ⋮ Meromorphic functions on annuli sharing finite sets with truncated multiplicity ⋮ Growth Properties of Solutions to Higher Order Complex Linear Differential Equations with Analytic Coefficients in the Annulus ⋮ Two meromorphic functions on annuli sharing some pairs of values ⋮ Finiteness of meromorphic functions on an annulus sharing four values regardless of multiplicity ⋮ Meromorphic functions having the same inverse images of four values on annuli ⋮ Uniqueness theorem for holomorphic mappings on annuli sharing few hyperplanes ⋮ Function theory on annuli ⋮ Results on algebroid functions in \(k\)-punctured complex plane ⋮ The fundamental inequality for algebroid functions on annuli concerning small algebroid functions ⋮ Meromorphic functions on annuli sharing few small functions with truncated multiplicities ⋮ The shared set and uniqueness of meromorphic functions on annuli ⋮ Uniqueness theorem of meromorphic function concerning small functions on annuli
Cites Work
- Logarithmic derivatives in annuli
- On the Nevanlinna theory for meromorphic functions on annuli. I.
- Meromorphic functions in \(m\)-punctured complex planes.
- On the Nevanlinna theory for meromorphic functions on annuli. II.
- Growth and Values of Functions Regular in an Angle
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