Poisson brackets arising in Teichmuller theory and isomonodromic deformations

56 mins 29 secs,  351.29 MB,  QuickTime  384x288,  25.0 fps,  44100 Hz,  849.15 kbits/sec
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Description: Mazzocco, M (Loughborough)
Tuesday 30 June 2009, 10:00-11:00
Discrete Systems and Special Functions
 
Created: 2011-03-15 11:57
Collection: Discrete Integrable Systems
Publisher: Isaac Newton Institute
Copyright: Mazzocco, M
Language: eng (English)
Credits:
Author:  Mazzocco, M
Producer:  Steve Greenham
 
Abstract: In this talk we associate to the Teichmuller space of a disk with n marked points a Garnier system. We show that by clashing poles the Teichmuller space of an annulus with marked points is obtained and give constraints on the monodromy data in order to map the hole to a orbifold point. This construction leads to some interesting Poisson brackets on the geodesic length functions.
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