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ON UNIFORMLY PERFECT BOUNDARIES OF STABLE DOMAINS IN ITERATION OF MEROMORPHIC FUNCTIONS

  • ZHENG JIAN-HUA (a1)

Abstract

Let f[ratio ]CĈ be a function which is either transcendental meromorphic or rational with degree at least 2. We discuss the uniform perfectness of the attracting or parabolic cycle of stable domains of f(z), and include a proof that the Julia set of a meromorphic function of finite type is uniformly perfect.

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ON UNIFORMLY PERFECT BOUNDARIES OF STABLE DOMAINS IN ITERATION OF MEROMORPHIC FUNCTIONS

  • ZHENG JIAN-HUA (a1)

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