April 9, 2019
3:00PM - 4:00PM
Cockins Hall 240
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2019-04-09 15:00:00
2019-04-09 16:00:00
Topology Seminar - Thomas Barthelme
Title: Partially hyperbolic diffeomorphisms homotopic to the identity
Speaker: Thomas Barthelme (Queen's University)
Abstract: Partially hyperbolic diffeomorphisms are a type of dynamical systems, which has been studied since the 1970s, that were introduced as one of the possible relaxation of the notion of uniform hyperbolicity. In dimension three, there seems to be a rich, but not fully understood, relationship between the existence and properties of these diffeomorphisms and the topology of the manifold that support them. In this talk, I will discuss recent progress in the classification of partially hyperbolic diffeomorphisms on 3-manifolds.
This is joint work with Steven Frankel, Sergio Fenley and Rafael Potrie.
Cockins Hall 240
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America/New_York
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Date Range
Add to Calendar
2019-04-09 15:00:00
2019-04-09 16:00:00
Topology Seminar - Thomas Barthelme
Title: Partially hyperbolic diffeomorphisms homotopic to the identity
Speaker: Thomas Barthelme (Queen's University)
Abstract: Partially hyperbolic diffeomorphisms are a type of dynamical systems, which has been studied since the 1970s, that were introduced as one of the possible relaxation of the notion of uniform hyperbolicity. In dimension three, there seems to be a rich, but not fully understood, relationship between the existence and properties of these diffeomorphisms and the topology of the manifold that support them. In this talk, I will discuss recent progress in the classification of partially hyperbolic diffeomorphisms on 3-manifolds.
This is joint work with Steven Frankel, Sergio Fenley and Rafael Potrie.
Cockins Hall 240
Department of Mathematics
math@osu.edu
America/New_York
public
Title: Partially hyperbolic diffeomorphisms homotopic to the identity
Speaker: Thomas Barthelme (Queen's University)
Abstract: Partially hyperbolic diffeomorphisms are a type of dynamical systems, which has been studied since the 1970s, that were introduced as one of the possible relaxation of the notion of uniform hyperbolicity. In dimension three, there seems to be a rich, but not fully understood, relationship between the existence and properties of these diffeomorphisms and the topology of the manifold that support them. In this talk, I will discuss recent progress in the classification of partially hyperbolic diffeomorphisms on 3-manifolds.
This is joint work with Steven Frankel, Sergio Fenley and Rafael Potrie.
