April 9, 2015
3:00 pm
-
3:55 pm
University Hall 0047
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2015-04-09 15:00:00
2015-04-09 15:55:00
Geometric Group Theory Seminar - Gangotryi Sorcar
Title: Teichmüller space of Complex Hyperbolic ManifoldsSpeaker: Gangotryi Sorcar (Binghamton University)Abstract: The talk is on results concerning complex hyperbolic manifolds Mn, where n is the complex dimension of M and 2n = 4k−2 where k is an integer more than 1. We prove that T<0(M) is non contractible by constructing a non trivial element in π1(T<0(M)), where T<0(M) denotes the Teichmüller space of all negatively curved Riemannian metrics on M, which is the quotient space of the space of all negatively curved Riemannian metrics on M modulo the space of all isotopies of M that are homotopic to the identity.Seminar URL: https://research.math.osu.edu/ggt/
University Hall 0047
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2015-04-09 15:00:00
2015-04-09 15:55:00
Geometric Group Theory Seminar - Gangotryi Sorcar
Title: Teichmüller space of Complex Hyperbolic ManifoldsSpeaker: Gangotryi Sorcar (Binghamton University)Abstract: The talk is on results concerning complex hyperbolic manifolds Mn, where n is the complex dimension of M and 2n = 4k−2 where k is an integer more than 1. We prove that T<0(M) is non contractible by constructing a non trivial element in π1(T<0(M)), where T<0(M) denotes the Teichmüller space of all negatively curved Riemannian metrics on M, which is the quotient space of the space of all negatively curved Riemannian metrics on M modulo the space of all isotopies of M that are homotopic to the identity.Seminar URL: https://research.math.osu.edu/ggt/
University Hall 0047
America/New_York
public
Title: Teichmüller space of Complex Hyperbolic Manifolds
Speaker: Gangotryi Sorcar (Binghamton University)
Abstract: The talk is on results concerning complex hyperbolic manifolds Mn, where n is the complex dimension of M and 2n = 4k−2 where k is an integer more than 1. We prove that T<0(M) is non contractible by constructing a non trivial element in π1(T<0(M)), where T<0(M) denotes the Teichmüller space of all negatively curved Riemannian metrics on M, which is the quotient space of the space of all negatively curved Riemannian metrics on M modulo the space of all isotopies of M that are homotopic to the identity.
Seminar URL: https://research.math.osu.edu/ggt/
