Abstract
Letf be meromorphic in the open unit disc D and strongly normal; that is, $(1 - |z|^2 )f^\# (z) \to 0as|z| \to 1,$
Wheref# denotes the spherical derivative of f. We prove results about the existence of asymptotic values of f at points of C=∂D. For example, f has asymptotic values at an uncountably dense subset of C, and the asymptotic values of f form a set of positive linear measure.
Dedication
Dedicated to the memory of Professor Matts Essén
Citation
Karl F. Barth. Philip J. Rippon. "Asymptotic values of strongly normal functions." Ark. Mat. 43 (1) 69 - 84, April 2005. https://doi.org/10.1007/BF02383611
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