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- Q4695182 subject Q7139561.
- Q4695182 subject Q8574898.
- Q4695182 abstract "In mathematics, the Ahlfors conjecture, now a theorem, states that the limit set of a finitely-generated Kleinian group is either the whole Riemann sphere, or has measure 0. The conjecture was introduced by Ahlfors (1966), who proved it in the case that the Kleinian group has a fundamental domain with a finite number of sides. Canary (1993) proved the Ahlfors conjecture for topologically tame groups, by showing that a topologically tame Kleinian group is geometrically tame, so the Ahlfors conjecture follows from Marden's tameness conjecture that hyperbolic 3-manifolds with finitely generated fundamental groups are topologically tame (homeomorphic to the interior of compact 3-manifolds). This latter conjecture was proved, independently, by Agol (2004) and by Calegari & Gabai (2006).Canary (1993) also showed that in the case when the limit set is the whole sphere, the action of the Kleinian group on the limit set is ergodic.".
- Q4695182 wikiPageWikiLink Q1146531.
- Q4695182 wikiPageWikiLink Q1474108.
- Q4695182 wikiPageWikiLink Q1825444.
- Q4695182 wikiPageWikiLink Q2404489.
- Q4695182 wikiPageWikiLink Q3893473.
- Q4695182 wikiPageWikiLink Q395.
- Q4695182 wikiPageWikiLink Q4116484.
- Q4695182 wikiPageWikiLink Q5957770.
- Q4695182 wikiPageWikiLink Q7139561.
- Q4695182 wikiPageWikiLink Q825857.
- Q4695182 wikiPageWikiLink Q8574898.
- Q4695182 comment "In mathematics, the Ahlfors conjecture, now a theorem, states that the limit set of a finitely-generated Kleinian group is either the whole Riemann sphere, or has measure 0. The conjecture was introduced by Ahlfors (1966), who proved it in the case that the Kleinian group has a fundamental domain with a finite number of sides.".
- Q4695182 label "Ahlfors measure conjecture".