A class of integral operators on spaces of analytic functions
By S. Ballamoole, T. L. Miller, V. G. Miller. 2014
57 citations recorded by the source corpus.
Subfields: Applied Mathematics
View Paper: https://www.semanticscholar.org/paper/851a0c2edf0e1c522881fba085f3d0db4c557a95
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In Applied Mathematics
Citations in the corpus
- A Volterra-type integration operator on Fock spaces (2012, unknown): “The boundedness and compactness, as well as some spectral properties (such as Schatten class membership) of Tg acting on various spaces of analytic functions of the unit disc D in C have been extensively investigated (see [2, 6] for Hardy spaces, [3, 5, 8, 17, 19] for weighted Bergman spaces, and [9”
- Integral Operators, Embedding Theorems and a Littlewood–Paley Formula on Weighted Fock Spaces (2013, background): “[3, 6] for Hardy spaces, [5, 19, 23] for weighted Bergman spaces, or the survey [2] and the references therein).”
- Weighted Bergman spaces induced by rapidly incresing weights (2012, methodology): “This leads us to employ ideas that are closely related to the theory of Hardy spaces [7, 6, 10].”
- Integral operators on analytic Morrey spaces (2013, background): “See Aleman [3] and its references for more information on those integral operators.”