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An Entity of Type : yago:WikicatLieGroups, within Data Space : dbpedia.org associated with source document(s)  In the mathematical theory of Kleinian groups, the Ahlfors finiteness theorem describes the quotient of the domain of discontinuity by a finitely generated Kleinian group. The theorem was proved by Lars Ahlfors (, ), apart from a gap that was filled by . The Ahlfors finiteness theorem states that if Γ is a finitely-generated Kleinian group with region of discontinuity Ω, thenΩ/Γ has a finite number of components, each of which is a compact Riemann surface with a finite number of points removed.

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• Ahlfors finiteness theorem
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• In the mathematical theory of Kleinian groups, the Ahlfors finiteness theorem describes the quotient of the domain of discontinuity by a finitely generated Kleinian group. The theorem was proved by Lars Ahlfors (, ), apart from a gap that was filled by . The Ahlfors finiteness theorem states that if Γ is a finitely-generated Kleinian group with region of discontinuity Ω, thenΩ/Γ has a finite number of components, each of which is a compact Riemann surface with a finite number of points removed.
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• In the mathematical theory of Kleinian groups, the Ahlfors finiteness theorem describes the quotient of the domain of discontinuity by a finitely generated Kleinian group. The theorem was proved by Lars Ahlfors (, ), apart from a gap that was filled by . The Ahlfors finiteness theorem states that if Γ is a finitely-generated Kleinian group with region of discontinuity Ω, thenΩ/Γ has a finite number of components, each of which is a compact Riemann surface with a finite number of points removed.
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• Lars Ahlfors
• Lipman Bers
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• Lars
• Lipman
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• Bers
• Ahlfors
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