James A. Sunkes

collaborators

2 papers

math.FA2023

Cyclicity and iterated logarithms in the Drury-Arveson space

Alexandru Aleman, Karl-Mikael Perfekt, Stefan Richter +2

Let $H_{d}^{2}$ be the Drury-Arveson space, and let $f \in H_{d}^{2}$ have bounded argument and no zeros in $B_{d}$ . We show that $f$ is cyclic in $H_{d}^{2}$ if and only if $lo g f$ bel…

math.FA2023

Cyclicity in the Drury-Arveson space and other weighted Besov spaces

Alexandru Aleman, Karl-Mikael Perfekt, Stefan Richter +2

Let $H$ be a space of analytic functions on the unit ball $B_{d}$ in $C^{d}$ with multiplier algebra $Mult (H)$ . A function $f\in \mathcal{H…