On meromorphic functions with finite logarithmic order

Author:

Chern Peter

Abstract

By using a slow growth scale, the logarithmic order, with which to measure the growth of functions, we obtain basic results on the value distribution of a class of meromorphic functions of zero order.

Publisher

American Mathematical Society (AMS)

Subject

Applied Mathematics,General Mathematics

Reference21 articles.

1. The minimum modulus of small integral and subharmonic functions;Barry, P. D.;Proc. London Math. Soc. (3),1962

2. Cambridge Tracts in Mathematics and Mathematical Physics, No. 44;Cartwright, M. L.,1956

3. Sur la comparaison de la croissance d’une fonction méromorphe et de celle de sa dérivée;Chuang, Chi Tai;Bull. Sci. Math. (2),1951

4. [C1] T.Y. Peter Chern, Value distribution of meromorphic function with zero order (preprint, addressed in the Hedberg Conference, June, 1996, Linköping, Sweden.)

5. On the maximum modulus and the zeros of a transcendental entire function of finite logarithmic order;Peter Chern, Tien-Yu;Bull. Hong Kong Math. Soc.,1999

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