Composition Operators on a Class of Analytic Function Spaces Related to Brennan’s Conjecture

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Composition Operators on a Class of Analytic Function Spaces Related to Brennan’s Conjecture

Brennan’s conjecture in univalent function theory states that if τ is any analytic univalent transform of the open unit disk D onto a simply connected domain G and −1/3 < p < 1, then 1/(τ ′)p belongs to the Hilbert Bergman space of all analytic square integrable functions with respect to the area measure. We introduce a class of analytic function spaces La(μp) on G and prove that Brennan’s conj...

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ژورنال

عنوان ژورنال: Complex Analysis and Operator Theory

سال: 2010

ISSN: 1661-8254,1661-8262

DOI: 10.1007/s11785-010-0090-5