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- W4300881982 abstract "Let ϕ be a holomorphic map on the open unit disk $$mathbb{D}$$ such that ϕ( $$mathbb{D}$$ ) ⊂ $$mathbb{D}$$ and H( $$mathbb{D}$$ ) be the space of holomorphic functions on $$mathbb{D}$$ . For a nonnegative integer n, we define linear operators I ϕ n and Jϕn as Iϕnf = (f(n) o ϕ) and Jϕnf = (f(n) o ϕ)’), f ∈ H( $$mathbb{D}$$ ), respectively, where f(n) denotes the n-th derivative of f. In this paper, we characterize boundedness and compactness of Iϕn and Jϕn between Hardy and weighted Bergman spaces. We also compute the essential norms of In. and Jn. acting between these spaces." @default.
- W4300881982 created "2022-10-04" @default.
- W4300881982 creator A5032605519 @default.
- W4300881982 date "2012-06-01" @default.
- W4300881982 modified "2023-10-16" @default.
- W4300881982 title "Generalized composition operators between Hardy and weighted Bergman spaces" @default.
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- W4300881982 doi "https://doi.org/10.1007/bf03651323" @default.
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