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UID:a697138ea7c2387c9c15ab07abf4a27a
CATEGORIES:Topology/Geometry Seminar
CREATED:20230920T210921
SUMMARY:Surface Subgroups in Cocompact Kleinian Groups
LOCATION:Hill 705
DESCRIPTION:Kahn and Markovic proved the Surface Subgroup conjecture for closed hyperbo
 lic 3-manifolds more than ten years ago. The surface subgroup they construc
 ted can be as close as possible to Fuchsian. However, a closed hyperbolic 3
 -manifold can also have surface subgroups far away from being Fuchsian. Act
 ually, provided any genus-2 quasi-Fuchsian group ? and cocompact Kleinian g
 roup G, then for any K&gt;1, we can find a surface subgroup H of G that is 
 K-quasiconformally conjugate to a finite index subgroup F&lt;?. We will poi
 nt out the difference between my theorem and the original Surface Subgroup 
 Theorem, discuss the proof idea, and introduce some applications. For insta
 nce, we can use this theorem to prove that the set of Hausdorff dimensions 
 of limit sets of surface subgroups of G is dense in [1,2].\n
X-ALT-DESC;FMTTYPE=text/html:<p>Kahn and Markovic proved the Surface Subgroup conjecture for closed hype
 rbolic 3-manifolds more than ten years ago. The surface subgroup they const
 ructed can be as close as possible to Fuchsian. However, a closed hyperboli
 c 3-manifold can also have surface subgroups far away from being Fuchsian. 
 Actually, provided any genus-2 quasi-Fuchsian group ? and cocompact Kleinia
 n group G, then for any K&gt;1, we can find a surface subgroup H of G that 
 is K-quasiconformally conjugate to a finite index subgroup F&lt;?. We will 
 point out the difference between my theorem and the&nbsp;original Surface S
 ubgroup Theorem,&nbsp;discuss the proof idea, and introduce some applicatio
 ns. For instance, we can use this theorem to prove that the set of Hausdorf
 f dimensions of limit sets of surface subgroups of G is dense in [1,2].</p>
CONTACT:Zhenghao Rao (Brown)
DTSTAMP:20260826T215139
DTSTART;TZID=America/New_York:20230926T160000
DTEND;TZID=America/New_York:20230926T170000
SEQUENCE:0
TRANSP:OPAQUE
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