Logo

Mathematical Sciences Research Institute

Home » Workshop » Schedules » The (asymptotic) location of eigenvalues of a representation in the Hitchin component

The (asymptotic) location of eigenvalues of a representation in the Hitchin component

Dynamics on Moduli Spaces April 13, 2015 - April 17, 2015

April 13, 2015 (11:00 AM PDT - 12:00 PM PDT)
Speaker(s): Andrés Sambarino (Université de Paris VII (Denis Diderot) et Université de Paris VI (Pierre et Marie Curie))
Location: MSRI: Simons Auditorium
Video

14214

Abstract

The Hitchin component is a (special) connected component of the space of homomorphisms of a surface group into $\textrm{PSL}(d,\mathbb{R}).$  This component is a higher rank analogue of the Teichmuller space of the surface.  The purpose of the talk is to show that the critical exponent of a Hitchin representation has a rigid upper bound. This is a joint work with Rafael Potrie.

Supplements
23387?type=thumb Sambarino.Notes 490 KB application/pdf Download
Video/Audio Files

14214

H.264 Video 14214.mp4 342 MB video/mp4 rtsp://videos.msri.org/data/000/023/271/original/14214.mp4 Download
Buy the DVD

If none of the options work for you, you can always buy the DVD of this lecture. The videos are sold at cost for $20USD (shipping included). Please Click Here to send an email to MSRI to purchase the DVD.

See more of our Streaming videos on our main VMath Videos page.