On the frequency of zeros of certain meromorphic functions associated with subharmonic potentials

DOI10.1007/BF03321645zbMath1160.30019MaRDI QIDQ2467676

Robert Trickey

Publication date: 28 January 2008

Published in: Computational Methods and Function Theory (Search for Journal in Brave)

zbMATH Keywords

meromorphic functionsMittag-Leffler sumssubharmonic potentials

Mathematics Subject Classification ID

Value distribution of meromorphic functions of one complex variable, Nevanlinna theory (30D35) Harmonic, subharmonic, superharmonic functions in two dimensions (31A05) Meromorphic functions of one complex variable (general theory) (30D30)

Cites Work

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• On the growth of subharmonic functions along paths
• On Iversen's theorem for meromorphic functions with few poles
• On the zeros of meromorphic functions of the form \(f(z)= \sum_{k=1}^ \infty {{a_ k} \over {z-z_ k}}\)
• Meromorphic functions of the form \(f(z)=\sum^ \infty_{n=1}a_ n/(z-z_ n)\).
• On critical points and zeros of certain discrete potentials
• Slowly growing meromorphic functions
• Slowly growing integral and subharmonic functions
• On Equilibrium Points of Logarithmic and Newtonian Potentials
• Critical points of certain discrete potentials
• On Multiple Points of Meromorphic Functions

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