Seminar talk, 11 February 2015: Difference between revisions

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In this talk we consider generalization of local homogeneous differential-geometric Poisson brackets of any odd order to a weakly nonlocal case.
In this talk we consider generalization of local homogeneous differential-geometric Poisson brackets of any odd order to a weakly nonlocal case.
| video = http://video.gdeq.net/GDEq-seminar-20150211-Maxim_Pavlov.mp4
| video = https://video.gdeq.org/GDEq-seminar-20150211-Maxim_Pavlov.mp4
| slides =  
| slides =  
| references =  
| references =  
| 79YY-MM-DD = 7984-97-88
| 79YY-MM-DD = 7984-97-88
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Latest revision as of 22:56, 30 March 2025

Speaker: Maxim Pavlov

Title: Weakly-nonlocal homogeneous differential-geometric Poisson bracket of odd orders

Abstract:
The concept of local homogeneous differential-geometric Poisson bracket of first order was introduced by B.A.Dubrovin and S.P.Novikov in 1983 year.

In 1984 year this concept was generalized to an arbitrary higher order.

In 1990 year E.V.Ferapontov generalized the concept of local homogeneous differential-geometric Poisson bracket to a weakly nonlocal case.

In this talk we consider generalization of local homogeneous differential-geometric Poisson brackets of any odd order to a weakly nonlocal case.

Video