Christina Karafyllia

activity

20192026

most citedHyperbolic distance and membership of conformal maps in the Hardy space

7 citations · 12 across the 13 of their papers we have counts for

collaborators

Showing 2019Show all

4 papers · 1 filter

math.CV2019★ 1 cited

On a property of harmonic measure on simply connected domains

Christina Karafyllia

Let $D \subset C$ be a domain with $0 \in D$ . For $R > 0$ , let $ω^_{D} (R)$ denote the harmonic measure of $ D \cap \left\{ {\left| z \right| = R} \right…

math.CV2019

On the Hardy number of a domain in terms of harmonic measure and hyperbolic distance

Christina Karafyllia

Let $ψ$ be a conformal map on $D$ with $ψ (0) = 0$ and let $F_{α} = {z \in D : ∣ ψ (z) ∣ = α}$ for $α > 0$ . Denote…

math.CV2019

On a relation between harmonic measure and hyperbolic distance on planar domains

Christina Karafyllia

Let $ψ$ be a conformal map of $D$ onto an unbounded domain and, for $α > 0$ , let $F_{α} = {z \in D : ∣ ψ (z) ∣ = α}$ . If $ω_\m…

math.CV2019★ 7 cited

Hyperbolic distance and membership of conformal maps in the Hardy space

Christina Karafyllia

Let $ψ$ be a conformal map of the unit disk $D$ onto an unbounded domain and, for $α > 0$ , let ${F_α}=\left\{ {z \in \mathbb{D}:\left| {ψ\left( z \right)} \right| = α} \righ…