Compactness of Hankel Operators with Symbols Continuous on the Closure of Pseudoconvex Domains

Author:

Clos Timothy G.,Çelik Mehmet,Şahutoğlu SönmezORCID

Publisher

Springer Science and Business Media LLC

Subject

Algebra and Number Theory,Analysis

Reference26 articles.

1. Adams, R.A., Fournier, J.J.F.: Sobolev Spaces, Pure and Applied Mathematics (Amsterdam), vol. 140, 2nd edn. Elsevier, Amsterdam (2003)

2. Axler, S.: The Bergman space, the Bloch space, and commutators of multiplication operators. Duke Math. J. 53(2), 315–332 (1986)

3. Bell, S.R.: Proper holomorphic mappings and the Bergman projection. Duke Math. J. 48(1), 167–175 (1981)

4. Clos, T.G.: Compactness of Hankel operators with conjugate holomorphic symbols on complete Reinhardt domains in $${\mathbb{C}}^2$$ C 2 . N. Y. J. Math. 23, 1265–1272 (2017)

5. Clos, T.G.: Compactness of Hankel Operators with Continuous Symbols on Domains in $${\mathbb{C}}^2$$ C 2 . Ph.D. Thesis, University of Toledo (2017)

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1. Compactness of Composition Operators on the Bergman Spaces of Convex Domains and Analytic Discs;Analysis Mathematica;2021-07-23

2. Berezin regularity of domains in $\mathbb {C}^n$ and the essential norms of Toeplitz operators;Transactions of the American Mathematical Society;2021-01-26

3. Convex domains, Hankel operators, and maximal estimates;Proceedings of the American Mathematical Society;2019-08-28

4. Hankel operators on the Bergman spaces of Reinhardt domains and foliations of analytic disks;Rendiconti del Circolo Matematico di Palermo Series 2;2019-06-04

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