Type: Seminar

Modified: Fri 20 Jul 2012 1500; Mon 23 Jul 2012 1553; Mon 23 Jul 2012 1724

Distribution: World

Expiry: 10 Aug 2012

Auth: zhangou@bari.maths.usyd.edu.au

Speaker: Dr. Stephan Tillmann (Sydney) http://www.maths.usyd.edu.au/u/tillmann Time: Tuesday, July 24, 12(NOON)--1PM Room: Carslaw 159 Lunch: after the talk (at Taste at Sydney Uni, i.e. "Law School Annex Cafe") --------------------------------------------------- Title: Finite Volume Projective Manifolds II Abstract: this talk is complementary to (but independent of) my Group Actions talk of 20 June. A convex real projective manifold or orbifold is M/G, where M is the interior of a compact convex set in real projective space disjoint from some hyperplane and G is a discrete group of projective transformations which preserves M. The manifold is strictly convex if there is no line segment in the boundary of M. Strictly convex structures have many similarities to hyperbolic structures, particularly in the finite volume case. By contrast, properly convex structures are far more general. I will discuss aspects of projective manifolds from the perspective of a low-dimensional topologist, giving a snap-shot of the material in the paper arXiv:1109.0585 with Cooper and Long. --------------------------------------------------- Web site for Geometry Seminar is at: http://www.maths.usyd.edu.au/u/SemConf/Geometry/index.html