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UID:f897dc163471d310fdd4a2d7eb5cf8e3
CATEGORIES:Topology/Geometry Seminar
CREATED:20220906T000542
SUMMARY:Fibrations, depth 1 foliations, and branched surfaces
LOCATION:Hill Center\, Room 705
DESCRIPTION:<p>Seminar website:&nbsp;<a href="https://sites.google.com/view/rutgersgeom
 etrytopologyseminar/home">https://sites.google.com/view/rutgersgeometrytopo
 logyseminar/home</a></p>
CONTACT:Chi Cheuk Tsang (UC Berkeley)	
X-EXTRAINFO:Abstract:\nA depth 1 foliation on a 3-manifold is a foliation having finite
 ly many compact leaves and with all other leaves spiraling into the compact
  leaves. These are a natural extension when considering fibrations of 3-man
 ifolds over S^1, and as shown in work of Cantwell, Conlon, and Fenley, shar
 e a lot of the same characteristics. In this talk, we will first recall how
  the recent theory of veering branched surfaces offers a neat package of mu
 ch that is known about fibrations, and explain how these can be generalized
  to depth 1 foliations, providing a new way of studying finite depth foliat
 ions and their associated big mapping classes. This is joint work with Mich
 ael Landry.
DTSTAMP:20260828T184850
DTSTART;TZID=America/New_York:20220927T160000
DTEND;TZID=America/New_York:20220927T170000
SEQUENCE:0
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