Interpolating Blaschke products
The problem of characterizing the closed linear span of the interpolating Blaschke products arose in the thesis of P. Jones [1978] and in Bounded analytic functions (1984; Zbl 0542.30003) by \textit{J. Garnett}, p. 430. We prove that any bounded analytic function on the unit disk \(\mathbb{D}\) which extends to be continuous on \(\partial\mathbb{C}\backslash E\), for some set \(E\) of measure 0, can be uniformly approximated by finite linear combinations of interpolating Blaschke products.
scientific article; zbMATH DE number 940737