Please use this identifier to cite or link to this item: http://hdl.handle.net/1783.1/1498

FURTHER RESULTS ON FIXPOINTS AND ZEROS OF ENTIRE-FUNCTIONS

Authors ZHENG, JH
YANG, CC
Issue Date 1995
Source Transactions of the American Mathematical Society , v. 347, (1), 1995, JAN, p. 37-50
Summary In this paper, a quantitative estimation on the number of zeros of the function f o g(z) - alpha(z) is derived, where f and g are transcendental entire functions and alpha(z) a nonconstant polynomial. As an application of this and a further step towards an affirmative answer to a conjecture of Baker, a quantitative estimation on the number of period points of exact order n of f(n) (nth iterate of f) is obtained.
Note First published in Transactions of the American Mathematical Society in Vol. 347, No. 1. (Jan., 1995), published by the American Mathematical Society
Subjects
ISSN 0002-9947
Language English
Format Article
Access View full-text via Web of Science
Find@HKUST
Files in this item:
File Description Size Format
tranAMS_ccyang.pdf 959526 B Adobe PDF