On Fatou-Bieberbach domains
Copyright policy )On Fatou-Bieberbach domains
A Fatou-Bieberbach domain is a domain in \(\mathbb{C}^2\) which is the biholomorphic image of \(\mathbb{C}^2\) but is not all of \(\mathbb{C}^2\). Such domains have been known for some time, but many questions regarding their geometry remain open. Let \(\Delta\) be the unit disc in \(\mathbb{C}\) and let \(Q\subset\mathbb{C}\) be a bounded open set with \(C^1\) boundary and connected complement. Let \(0
- University of Ljubljana Slovenia
Holomorphic mappings, (holomorphic) embeddings and related questions in several complex variables, Special domains in \({\mathbb C}^n\) (Reinhardt, Hartogs, circular, tube), Entire functions of several complex variables, Fatou-Bieberbach domain, complex line, components
Holomorphic mappings, (holomorphic) embeddings and related questions in several complex variables, Special domains in \({\mathbb C}^n\) (Reinhardt, Hartogs, circular, tube), Entire functions of several complex variables, Fatou-Bieberbach domain, complex line, components
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