Abstract
Let D be a simply connected bounded region in the plane. Let z0εD. Let F θ denote the conformal automorphism of D with . Let Θ be the set of θ ε (0, 2π) such that F θ has a continuous extension to the closure of D. This paper investigates geometric and prime end properties of ðD which can be inferred from properties of Θ.
Keywords

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