Extended Cesàro operators between Bloch-type spaces in the unit ball of Cn
By Xiaomin Tang. 2007
74 citations recorded by the source corpus.
Subfields: Applied Mathematics, Geometry and Topology
View Paper: https://www.semanticscholar.org/paper/9f2786c7342ed8315284cd9355a2080bbf06475d
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In Applied Mathematics
- Songxiao Li
- S. Stević
- Flavia Colonna
- Robert F. Allen
- Steven G. Krantz
- Weifeng Yang
- Dinggui Gu
- Xiaohong Fu
In Geometry and Topology
Citations in the corpus
- On an integral operator between Bloch-type spaces on the unit ball (2010, unknown): “The Bloch-type space, denoted by Bμ = Bμ(B), consists of all f ∈ H(B) such that Bμ(f ) = sup z∈B μ(z) ∣∣ f (z)∣∣ < ∞, where μ(z) = μ(|z|) and μ is normal on [0,1) [29,31].”
- Products of integral-type operators and composition operators between Bloch-type spaces (2009, background): “The operators J g and I g , as well as their n-dimensional generalizations, acting on various spaces of analytic functions, have been recently studied, for example, in [1,4,5,12–18,20,21,26,29–33] (see also the related references therein).”