W. Smith

activity

20162026

most citedSome integral operators acting on

H^{\infty}

19 citations · 35 across the 3 of their papers we have counts for

collaborators

3 papers

math.FA2026★ 15 cited

Composition Semigroups on BMOA and $H^{\infty}$

Austin Anderson, Mirjana Jovovic, Wayne Smith

We study $[ϕ_{t}, X]$ , the maximal space of strong continuity for a semigroup of composition operators induced by a semigroup ${ϕ_{t}}_{t \geq 0}$ of analytic self-maps of the unit dis…

math.CV2024★ 19 cited

Some integral operators acting on $H^{\infty}$

Austin Anderson, Mirjana Jovovic, Wayne Smith

Let $f$ and $g$ be analytic on the unit disc $D$ . The integral operator $T_{g}$ is defined by $T_{g} f (z) = \int_{0}^{z} f (t) g^{'} (t) d t$ , $z \in D$ . The problem considere…

math.CV2016★ 1 cited

Uniform approximation of Bloch functions and the boundedness of the integration operator on $H^{\infty}$

Wayne Smith, Dmitriy M. Stolyarov, Alexander Volberg

We obtain a necessary and sufficient condition for the operator of integration to be bounded on $H^{\infty}$ in a simply connected domain. The main ingredient of the proof is a new r…

Composition Semigroups on BMOA and H∞

Some integral operators acting on H∞

Uniform approximation of Bloch functions and the boundedness of the integration operator on H∞

Composition Semigroups on BMOA and $H^{\infty}$

Some integral operators acting on $H^{\infty}$

Uniform approximation of Bloch functions and the boundedness of the integration operator on $H^{\infty}$