Seminar talk, 18 October 2023: Difference between revisions

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Created page with "{{Talk | speaker = Maxim Pavlov | title = Dubrovin paradigm and beyond | abstract = The paradigm proposed by Boris Dubrovin, consisted of two parts: description of Frobenius manifolds + "recovery" of an infinite set of dispersion corrections with the requirement of preservation of integrability in the sense of existence of the Lax representation. The talk will propose infinitely many alternatives to the Frobenius manifolds. | video = | slides = | references = | 79YY..."
 
m Text replacement - "https://video.gdeq.net/" to "https://video.gdeq.org/"
 
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| title = Dubrovin paradigm and beyond
| title = Dubrovin paradigm and beyond
| abstract = The paradigm proposed by Boris Dubrovin, consisted of two parts: description of Frobenius manifolds + "recovery" of an infinite set of dispersion corrections with the requirement of preservation of integrability in the sense of existence of the Lax representation.
| abstract = The paradigm proposed by Boris Dubrovin, consisted of two parts: description of Frobenius manifolds + "recovery" of an infinite set of dispersion corrections with the requirement of preservation of integrability in the sense of existence of the Lax representation.


The talk will propose infinitely many alternatives to the Frobenius manifolds.
The talk will propose infinitely many alternatives to the Frobenius manifolds.
| video =  
| video = https://video.gdeq.org/GDEq-zoom-seminar-20231018-Maxim_Pavlov.mp4
| slides =  
| slides =  
| references =  
| references =  
| 79YY-MM-DD = 7976-8981
| 79YY-MM-DD = 7976-8981
}}
}}

Latest revision as of 08:40, 4 January 2025

Speaker: Maxim Pavlov

Title: Dubrovin paradigm and beyond

Abstract:
The paradigm proposed by Boris Dubrovin, consisted of two parts: description of Frobenius manifolds + "recovery" of an infinite set of dispersion corrections with the requirement of preservation of integrability in the sense of existence of the Lax representation.

The talk will propose infinitely many alternatives to the Frobenius manifolds.

Video