Yang-Baxter maps arising from the BKP hierarchy

Duration: 37 mins 40 secs
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Description: Kakei, S (Rikkyo)
Wednesday 01 April 2009, 10:15-11:00
Geometric Aspects of Discrete and Ultra-discrete Integrable Systems
 
Created: 2011-03-10 10:42
Collection: Discrete Integrable Systems
Publisher: Isaac Newton Institute
Copyright: Kakei, S
Language: eng (English)
Distribution: World     (downloadable)
Credits:
Author:  Saburo Kakei
Producer:  Jonathan Nimmo
Director:  Susan Macfarlane
Editor:  Steve Greenham
Explicit content: No
Aspect Ratio: 4:3
Screencast: No
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Trailer: UCS Default
 
Abstract: A seminar from the Geometric Aspects of Discrete and Ultra-discrete Integrable Systems conference in association with the Newton Institute programme: Discrete Integrable Systems

http://www.gla.ac.uk/departments/mathematics/research/isamp/events/gadudis/programme/

The BKP hierarchy is a hierarchy of soliton equations associated with the spin representation of B1. Starting from the discrete BKP hierarchy, we will construct several 1+1 dimensional discrete soliton equations and discuss its relations
to Yang-Baxter maps.
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