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- W2088393409 abstract "Let $B$ be a meromorphic Blaschke product in the upper half-plane with zeros $z_n$ and let $K_B=H^2ominus BH^2$ be the associated model subspace of the Hardy class. In other words, $K_B$ is the space of square summable meromorphic functions with the poles at the points $bar z_n$. A nonnegative function $w$ on the real line is said to be an admissible majorant for $K_B$ if there is a non-zero function $fin K_B$ such that $|f|le w$ a.e. on $mathbb{R}$. We study the relations between the distribution of the zeros of a Blaschke product $B$ and the class of admissible majorants for the space $K_B$." @default.
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- W2088393409 date "2006-05-02" @default.
- W2088393409 modified "2023-09-27" @default.
- W2088393409 title "Majorants of meromorphic functions with fixed poles" @default.
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