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- W2950814201 abstract "There has been a great deal of work done in recent years on weighted Bergman spaces $apa$ on the unit ball $bn$ of $cn$, where $0 -1$. We extend this study in a very natural way to the case where $alpha$ is {em any} real number and $0<pleinfty$. This unified treatment covers all classical Bergman spaces, Besov spaces, Lipschitz spaces, the Bloch space, the Hardy space $H^2$, and the so-called Arveson space. Some of our results about integral representations, complex interpolation, coefficient multipliers, and Carleson measures are new even for the ordinary (unweighted) Bergman spaces of the unit disk." @default.
- W2950814201 created "2019-06-27" @default.
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- W2950814201 date "2006-11-03" @default.
- W2950814201 modified "2023-09-25" @default.
- W2950814201 title "Theory of Bergman Spaces in the Unit Ball of $C^n$" @default.
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