Extension of the Wong-Rosay theorem to the unbounded case

DOI10.1070/SM1995v186n07ABEH000052zbMath0865.32020OpenAlexW2065353093MaRDI QIDQ4333410

A. M. Efimov

Publication date: 3 March 1997

Published in: Sbornik: Mathematics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1070/sm1995v186n07abeh000052

zbMATH Keywords

strictly pseudoconvex domainnon-compact automorphism groupbiholomorphically equivalentunit ball in \(\mathbb{C}^ n\)Wong-Rosay theorem

Mathematics Subject Classification ID

Invariant metrics and pseudodistances in several complex variables (32F45) Complex Lie groups, group actions on complex spaces (32M05)

Related Items (14)

Characterizations of Strongly Pseudoconvex Models in Almost Complex and CR Geometries ⋮ Rescaling methods in complex analysis ⋮ Domains in almost complex manifolds with an automorphism orbit accumulating at a strongly pseudoconvex boundary point ⋮ On the upper-semicontinuity of automorphism groups of model domains in almost complex manifolds ⋮ An analogue of the squeezing function for projective maps ⋮ The method of potential rescaling: overview and the localization ⋮ A characterization of the unit ball by a Kähler-Einstein potential ⋮ Some aspects of holomorphic mappings: a survey ⋮ Unbounded domains in \({\mathbb C}^2\) with non-compact automorphisms group ⋮ Domains in complex surfaces with non-compact automorphism groups ⋮ Characterization of the unit ball in \(\mathbb{C}^n\) among complex manifolds of dimension \(n\) ⋮ Invariant metrics on unbounded strongly pseudoconvex domains with non-compact automorphism group ⋮ A characterization of domains in \(\mathbf C^{2}\) with noncompact automorphism group ⋮ Domains with non-compact automorphism group: a survey

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