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Let $G$ be a locally compact abelian group with a Haar measure, and $Y$ be a measure space. Suppose that $H$ is a reproducing kernel Hilbert space of functions on $G\times Y$, such that $H$ is naturally embedded into $L^2(G\times Y)$ and is invariant
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https://explore.openaire.eu/search/publication?articleId=doi_dedup___::0e043aaa820a8c2b8e813a7dd2e9ed17
Autor:
Esmeral, K., Egor Maximenko
Publikováno v:
Scopus-Elsevier
Commun. Math. Anal. 17, no. 2 (2014), 151-162
Commun. Math. Anal. 17, no. 2 (2014), 151-162
We consider the C*-algebra generated by Toeplitz operators acting on the Bergman space over the upper half-plane whose symbols depend only on the argument of the variable. This algebra is known to be commutative, and it is isometrically isomorphic to
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