A reverse cos\(\pi \rho \) theorem and a question of Fryntov

DOI10.1007/BF03321820zbMath1247.30045OpenAlexW1981379755MaRDI QIDQ428949

John Rossi, Peter C. Fenton

Publication date: 25 June 2012

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

Full work available at URL: https://doi.org/10.1007/bf03321820

zbMATH Keywords

entire functionsubharmonic functiongap series\(\cos \pi \rho \) theorem

Mathematics Subject Classification ID

Special classes of entire functions of one complex variable and growth estimates (30D15)

Related Items (1)

Asymptotic functions of entire functions

Cites Work

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• The asymptotic behavior of functions extremal for Baernstein's cos \(\beta\lambda\) theorem
• A reverse Denjoy theorem. III
• A reverse Denjoy theorem. II
• Convolution inequalities, regular variation and exceptional sets
• A reverse Denjoy theorem
• The radial growth of entire functions with density conditions
• On behavior of gap series on curves and a cos φλ-type theorem
• A Generalization of the cosπρ Theorem
• ON THE GROWTH OF ENTIRE FUNCTIONS OF FINITE ORDER WITH DENSITY CONDITIONS
• Proof of Edrei's Spread Conjecture
• Research Problems in Complex Analysis

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