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Functions of bounded mean oscillation and Hankel operators on compact abelian groups
Published 22 Feb 2019 in math.FA | (1902.08650v1)
Abstract: Generalization of functions of bounded mean oscillation and Hankel operators to the case of compact abelian groups with linearly ordered dual is considered. Spaces of functions of bounded mean oscillation and of bounded mean oscillation of analytic type on such groups are described in terms of boundedness of corresponding Hankel operators under the assumption that the dual group contains a minimal positive element.
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