
The main result of the paper under review is the following. Let \(\{w_ n\}_{n\geq 1}\) be a sequence of points of the unit disc such that \(| w_ n|\to 1\). Then there exists a subsequence \(\{w_{n_ k}\}_{k\geq 1}\) such that for any sequence \(\{c_ k\}_{k\geq 1}\) in \(\ell^ \infty\) there exists a function \(\varphi\) such that \(\varphi\) is a multiplier of the Dirichlet space and \(\varphi(w_{n_ k})=c_ k\), \(k\geq 1\).
multiplier, Dirichlet sequence, Moment problems and interpolation problems in the complex plane, interpolating sequence
multiplier, Dirichlet sequence, Moment problems and interpolation problems in the complex plane, interpolating sequence
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