S. Richter

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math.FA2026

Cyclicity via weak $^{*}$ sequential cyclicity in Radially weighted Besov spaces

Anusrika Datta, Stefan Richter

A radially weighted Besov space $H$ is a space of holomorphic functions on the unit ball $B_{d} \subseteq C^{d}$ whose $N$ -th radial derivative is square integrable w…

math.FA2025

Cyclicity and iterated logarithms in the Dirichlet space

Alexandru Aleman, Stefan Richter

Let $D (I^¼)$ denote a harmonically weighted Dirichlet space on the unit disc $D$ . We show that outer functions $f \in D (I^¼)$ are cyclic in $D (I^¼)$ , whenever $lo g f$ belongs…

Cyclicity via weak∗ sequential cyclicity in Radially weighted Besov spaces

Cyclicity and iterated logarithms in the Dirichlet space

Cyclicity via weak $^{*}$ sequential cyclicity in Radially weighted Besov spaces