Variations along the Fuchsian locus
Event details
| Date | 15.12.2015 |
| Hour | 15:15 › 17:00 |
| Speaker | François Labourie, (Nice) |
| Location | |
| Category | Conferences - Seminars |
Classical Teichmüller theory provides links between complex analytic and dynamical quantities defined on Riemann surfaces with conformal hyperbolic metrics. More precisely, properties of the geodesic flow of a hyperbolic structure are related to holomorphic objects on the underlying Riemann surface.
The goal of this paper is to extend this relationship in the context of higher rank Teichmüller theory.
We will begin by an easy introduction on Teichmüller theory highlighting the objects that we are interested in. Then we will give an introduction to higher rank Teichmüller theory and explain our result. We will try to keep this talk as introductory as possible, aiming at graduate students. This is a work in collaboration with Richard Wentworth.
The goal of this paper is to extend this relationship in the context of higher rank Teichmüller theory.
We will begin by an easy introduction on Teichmüller theory highlighting the objects that we are interested in. Then we will give an introduction to higher rank Teichmüller theory and explain our result. We will try to keep this talk as introductory as possible, aiming at graduate students. This is a work in collaboration with Richard Wentworth.
Practical information
- Informed public
- Free