http://dx.doi.org/10.4153/CMB-2011-017-4
Canad. Math. Bull. 54(2011), 338-346
Published:2011-02-10 Printed: Jun 2011
Takahiko Nakazi, Hokusei Gakuen University, Sapporo 004-8631, Japan
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Abstract
We study Szegö's theorem for a uniform algebra.
In particular, we do it for the disc algebra or the bidisc algebra.
| MSC Classifications: |
32A35, 46J15, 60G25 show english descriptions
$H^p$-spaces, Nevanlinna spaces [See also 32M15, 42B30, 43A85, 46J15] Banach algebras of differentiable or analytic functions, $H^p$-spaces [See also 30H10, 32A35, 32A37, 32A38, 42B30] Prediction theory [See also 62M20]
32A35 - $H^p$-spaces, Nevanlinna spaces [See also 32M15, 42B30, 43A85, 46J15] 46J15 - Banach algebras of differentiable or analytic functions, $H^p$-spaces [See also 30H10, 32A35, 32A37, 32A38, 42B30] 60G25 - Prediction theory [See also 62M20]
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