Mini-Workshop on Integrable Equations: Difference between revisions

From Geometry of Differential Equations
Jump to navigation Jump to search
No edit summary
No edit summary
Line 6: Line 6:
** On the integrability in Grassmann geometries: integrable systems associated with fourfolds in Gr(3, 5) (based on joint work with B. Doubrov, B. Kruglikov and V.  Novikov)
** On the integrability in Grassmann geometries: integrable systems associated with fourfolds in Gr(3, 5) (based on joint work with B. Doubrov, B. Kruglikov and V.  Novikov)
* '''Maxim Pavlov''' (Moscow)
* '''Maxim Pavlov''' (Moscow)
* '''Raffaele Vitolo (Lecce)'''
* '''Raffaele Vitolo''' (Lecce)
** Projective-geometric aspects of homogeneous third-order Hamiltonian operators and applications to WDVV equations, [[Vitolo R. Projective-geometric aspects of homogeneous third-order Hamiltonian operators and applications to WDVV equations, talk at The Mini-Workshop on Integrable Equations, 17 February 2015, Independent University of Moscow (abstract)|abstract]]
** Projective-geometric aspects of homogeneous third-order Hamiltonian operators and applications to WDVV equations, [[Vitolo R. Projective-geometric aspects of homogeneous third-order Hamiltonian operators and applications to WDVV equations, talk at The Mini-Workshop on Integrable Equations, 17 February 2015, Independent University of Moscow (abstract)|abstract]]


[[Category: Workshop|Workshop 2015]]
[[Category: Workshop|Workshop 2015]]

Revision as of 10:58, 22 January 2015

17 February 2015 at 17:00 in room 308 of the Independent University of Moscow

Participants and Talks

  • Evgeny Ferapontov (Loughborough)
    • On the integrability in Grassmann geometries: integrable systems associated with fourfolds in Gr(3, 5) (based on joint work with B. Doubrov, B. Kruglikov and V.  Novikov)
  • Maxim Pavlov (Moscow)
  • Raffaele Vitolo (Lecce)
    • Projective-geometric aspects of homogeneous third-order Hamiltonian operators and applications to WDVV equations, abstract