Norm-attaining Composition Operators on Lipschitz Spaces
نویسندگان
چکیده
منابع مشابه
Compact composition operators on certain analytic Lipschitz spaces
We investigate compact composition operators on ceratin Lipschitzspaces of analytic functions on the closed unit disc of the plane.Our approach also leads to some results about compositionoperators on Zygmund type spaces.
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Norm and essential norm of differences of differentiation composition operators between Bloch spaces have been estimated in this paper. As a result, we find characterizations for boundedness and compactness of these operators.
متن کاملcompact composition operators on certain analytic lipschitz spaces
we investigate compact composition operators on ceratin lipschitzspaces of analytic functions on the closed unit disc of the plane.our approach also leads to some results about compositionoperators on zygmund type spaces.
متن کاملNorm Equivalence and Composition Operators between Bloch/lipschitz Spaces of the Ball
For p > 0, let (Bn) and p(Bn) denote, respectively, the p-Bloch and holomorphic p-Lipschitz spaces of the open unit ball Bn in Cn. It is known that (Bn) and 1−p(Bn) are equal as sets when p ∈ (0,1). We prove that these spaces are additionally normequivalent, thus extending known results for n= 1 and the polydisk. As an application, we generalize work byMadigan on the disk by investigating bound...
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ژورنال
عنوان ژورنال: Taiwanese Journal of Mathematics
سال: 2019
ISSN: 1027-5487
DOI: 10.11650/tjm/180508