2003Unpublished venueRequires access

HANKEL OPERATORS ON GENERALIZED BERGMAN-HARDY SPACES

Bettina Rehberg

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Abstract

AbstractA generalized Bergman-Hardy space is a space of holomorphic functions which includes among many other examples, the Hardy space, the Bergman space on the polydisc as well as the Fock space on ℂn. This article gives a short review of results about compactness characterizations for Hankel operators on generalized Bergman-Hardy spaces.

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AbstractA generalized Bergman-Hardy space is a space of holomorphic functions which includes among many other examples, the Hardy space, the Bergman space on the polydisc as well as the Fock space on ℂn. This article gives a short review of results about compactness characterizations for Hankel operators on generalized Bergman-Hardy spaces.

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Available abstract

AbstractA generalized Bergman-Hardy space is a space of holomorphic functions which includes among many other examples, the Hardy space, the Bergman space on the polydisc as well as the Fock space on ℂn. This article gives a short review of results about compactness characterizations for Hankel operators on generalized Bergman-Hardy spaces.

Key concepts: Bergman space, Hardy space, Polydisc, Mathematics, Bergman kernel, Space (punctuation), Holomorphic function, Pure mathematics

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