M. Jarnicki

activity

19992003

most citedOn the upper semicontinuity of the Wu metric

1 citations · 2 across the 3 of their papers we have counts for

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8 papers · 1 filter

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

Marek Jarnicki, Peter Pflug

We discuss continuity and upper semicontinuity of the Wu pseudometric.

math.CV2002★ 1 cited

On extremal holomorphically contractible families

Marek Jarnicki, Witold Jarnicki, Peter Pflug

We prove that the category of generalized holomorphically contractible families possesses maximal and minimal objects. Moreover, we present basic properties of these extremal famil…

math.CV2001

An extension theorem for separately holomorphic functions with pluripolar singularities

Marek Jarnicki, Peter Pflug

Let $D_{j} \subset C^{n_{j}}$ be a pseudoconvex domain and let $A_{j} \subset D_{j}$ be a locally pluriregular set, $j = 1, ..., N$ . Put $$ X:=\bigcup_{j=1}^N A_1\times...\times A_{j-1}\time…

math.CV2001

An extension theorem for separately holomorphic functions with singularities, II

Marek Jarnicki, Peter Pflug

This paper has been withdrawn by the author(s) and included into the new version of "An extension theorem for separately holomorphic functions with singularities", math.CV/0104089.

math.CV2001

An extension theorem for separately holomorphic functions with singularities

Marek Jarnicki, Peter Pflug

Let $D_{j} \subset C^{k_{j}}$ be a pseudoconvex domain and let $A_{j} \subset D_{j}$ be a locally pluripolar set, $j = 1, ..., N$ . Put$$X:=\bigcup_{j=1}^N A_1\times...\times A_{j-1}\times D_…