Carleson measures for analytic Besov spaces
By Nicola Arcozzi, Richard Rochberg, Eric T. Sawyer. 2002
141 citations recorded by the source corpus.
Subfields: Applied Mathematics
View Paper: https://www.semanticscholar.org/paper/54f415f51691ebf961f77d524e488edce8012b1a
How researchers see this paper
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In Applied Mathematics
- J. A. Pel'aez
- Jordi Pau
- Brett D. Wick
- Eric T. Sawyer
- R. Zhao
- Nicola Arcozzi
- Richard Rochberg
- D. Girela
Citations in the corpus
- Carleson measures for the Drury-Arveson Hardy space and other Besov-Sobolev spaces on complex balls (2007, background): “However this structure will not be the familiar one from, for instance, Hardy space theory or from [6].”
- Bilinear forms on the Dirichlet space (2008, background): “One easily verifies as in [2] that Ih (o) = 0,”
- Carleson measures, multipliers and integration operators for spaces of Dirichlet type (2006, background): “This question has been studied for certain values of p,q and α, among other, by the following authors: Arcozzi, Rochberg and Sawyer [4], Verbitsky [24], Vinogradov [25], and Z. Wu [26].”
- The Dirichlet space: a survey (2010, background): “The answer is affirmative: Theorem 32 (Arcozzi, Rochberg, and Sawyer, [12]).”
- A Characterization of Besov-type Spaces and Applications to Hankel-type Operators (2008, background): “The (α,p)-Carleson measures are described in [1], but for our purposes we need only the following simple result.”
- Carleson Measures, Riemann–Stieltjes and Multiplication Operators on a General Family of Function Spaces (2013, methodology): “The casep = 2 with 0 < s < 1 of part (a) was proved in [18] using the description of Carleson measures for D s+p−2 given in [5].”