P. Pflug

activity

19992005

most citedDescription of all complex geodesics in the symmetrized bidisc

2 citations · 5 across the 8 of their papers we have counts for

collaborators

14 papers

math.CV2005★ 1 cited

$L_{h}^{2}$ -domains of holomorphy in the class of unbounded Hartogs domains

P. Pflug, W. Zwonek

A characterization of $L_{h}^{2}$ -domains of holomorphy in the class of Hartogs domains in $C^{2}$ is given.

math.CV2005

Boundary cross theorem in dimension 1

Peter Pflug, Viet-Anh Nguyen

Let $X, Y$ be two complex manifolds of dimension 1 which are countable at infinity, let $D \subset X,$ $G \subset Y$ be two open sets, let $A$ (resp. $B$ ) be a subset of $\partial D…

math.CV2004

The multipole Lempert function is monotone under inclusion of pole sets

Nikolai Nikolov, Peter Pflug

We prove the the multipole Lempert function is monotone under inclusion of pole sets.

math.CV2003★ 2 cited

Description of all complex geodesics in the symmetrized bidisc

P. Pflug, W. Zwonek

In the paper we find effective formulas for the complex geodesics in the symmetrized bidisc.

math.CV2003

On automorphisms of the symmetrized bidisc

Marek Jarnicki, Peter Pflug

We characterize the group $Aut (G_{2})$ for the symmetrized bidisc $G_{2} := {(λ_{1} + λ_{2}, λ_{1} λ_{2}) : ∣ λ_{1} ∣, ∣ λ_{2} ∣ < 1} \subset se t C^{2}$ .

math.CV2003★ 1 cited

On the upper semicontinuity of the Wu metric