Seminar talk, 3 April 2019: Difference between revisions

From Geometry of Differential Equations
Jump to navigation Jump to search
Created page with "{{Talk | speaker = Nadezhda Strizhova | title = On Hamiltonian geometry of the associativity equations and their reductions | abstract = The talk concerns with the Hamiltonian..."
 
No edit summary
 
Line 5: Line 5:
| video =  
| video =  
| slides =  
| slides =  
| references =  
| references = [[Media:Strizhova 2019-04-03.pdf|Strizhova 2019-04-03.pdf]]
| 79YY-MM-DD = 7980-95-96
| 79YY-MM-DD = 7980-95-96
}}
}}

Latest revision as of 00:39, 7 April 2019

Speaker: Nadezhda Strizhova

Title: On Hamiltonian geometry of the associativity equations and their reductions

Abstract:
The talk concerns with the Hamiltonian geometry of the associativity equations (the Witten–Dijkgraaf–Verlinde–Verlinde system of equations). In this talk, we present a complete classification of the associativity equations in the case of 3 primary fields with respect to the existence of a first-order Dubrovin–Novikov Hamiltonian operator. Also, we consider canonical Hamiltonian reductions of the associativity equations in the cases of 3 and 4 primary fields.

References:
Strizhova 2019-04-03.pdf