Baker's conjecture for functions with real zeros

Baker's conjecture for functions with real zeros

Baker's conjecture states that a transcendental entire function of order less than 1=2 has no unbounded Fatou components. It is known that, for such functions, there are no unbounded periodic Fatou components and so it remains to show that they can also have no unbounded wandering domains. Here...

Full description

Bibliographic Details
Main Authors: Nicks, Daniel A., Rippon, P.J., Stallard, G.M.
Format: Article
Published: London Mathematical Society 2018
Subjects:
Entire function; Baker's conjecture; Unbounded wandering domain; Real zeros; Minimum modulus; Winding of image curves; Extremal length; Laguerre-Pólya class
Online Access:https://eprints.nottingham.ac.uk/50092/

Similar Items

Similar Items