Fatou–Bieberbach domain
In mathematics, a Fatou–Bieberbach domain is a proper subdomain of , biholomorphically equivalent to . That is, an open set is called a Fatou–Bieberbach domain if there exists a bijective holomorphic function whose inverse function is holomorphic. It is well-known that the inverse can not be polynomial.
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Fatou–Bieberbach domain
In mathematics, a Fatou–Bieberbach domain is a proper subdomain of , biholomorphically equivalent to . That is, an open set is called a Fatou–Bieberbach domain if there exists a bijective holomorphic function whose inverse function is holomorphic. It is well-known that the inverse can not be polynomial.
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Ein Fatou-Bieberbach-Gebiet is ...... olomorphe Umkehrfunktion gibt.
@de
In mathematics, a Fatou–Bieber ...... inverse can not be polynomial.
@en
Un domini de Fatou-Bieberbach ...... els dels punts fixos de les .
@ca
數學上,法圖-比伯巴赫域是指中的一類真子區域,這類區域於 。換言之,開區域稱為法圖-比伯巴赫域,若存在雙射全純函數及全純反函數 。
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Ein Fatou-Bieberbach-Gebiet is ...... olomorphe Umkehrfunktion gibt.
@de
In mathematics, a Fatou–Bieber ...... inverse can not be polynomial.
@en
Un domini de Fatou-Bieberbach ...... els dels punts fixos de les .
@ca
數學上,法圖-比伯巴赫域是指中的一類真子區域,這類區域於 。換言之,開區域稱為法圖-比伯巴赫域,若存在雙射全純函數及全純反函數 。
@zh
label
Domini de Fatou Bieberbach
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Fatou-Bieberbach-Gebiet
@de
Fatou–Bieberbach domain
@en
法圖-比伯巴赫域
@zh