The minimum modulus of integral functions of order one
Author:
Publisher
Springer Science and Business Media LLC
Subject
General Mathematics,Analysis
Link
http://link.springer.com/content/pdf/10.1007/BF02786812.pdf
Reference7 articles.
1. J. M. Anderson,The behaviour of integral and subharmonic functions, J. Analyse Math.17 (1966), 185–208.
2. H. Cartan,Sur les systèmes de fonctions holomorphes á variétés linéaires lacunaires et leurs applications, Ann. Sci. Ecole Norm. Sup. (3)45 (1928), 255–346.
3. W. H. J. Fuchs,Proof of a conjecture of G. Pólya concerning gap series, Illinois J. Math.7 (1963), 661–667.
4. W. K. Hayman,Meromorphic Functions, Oxford, 1964.
5. M. H. Heins,Entire functions with bounded minimum modulus ; subharmonic function, analogues, Ann. of Math. (2)49 (1948), 200–213.
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1. How Fast can a Subharmonic Function Decay Along a Ray?;Proceedings of the London Mathematical Society;1998-01
2. The Minimum Modulus of Subharmonic Functions of Order one and A Method of Fryntov;Journal of the London Mathematical Society;1996-10
3. The decay of subharmonic functions of finite order along a ray;P AM MATH SOC;1995
4. References;Subharmonic Functions;1989
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