Schedule

Monday, 16 March (CM107)

13.15 - 13.30: Registration
13.30 - 14.30: M Shapiro - 1
14.00 - 15.00: Tea/Coffee (CM105)
15.00 - 16.00: M Shapiro - 2
16.15 - 17.15: Exercises - 1

Tuesday, 17 March (CM107)

09.30 - 10.30: M Shapiro - 3
10.30 - 11.00: Tea/Coffee (CM105)
11.00 - 12.00: M Shapiro - 4
12.00 - 13.30: Lunch break
13.30 - 14.30: Exercises - 2
14.30 - 15.00: Tea/Coffee (CM105)
15.00 - 16.00: R Marsh - 1
16.15 - 17.15: R Marsh - 2

Wednesday, 18 March (CM221)

09.30 - 10.30: M Shapiro - 5
10.30 - 11.00: Tea/Coffee (CM219)
11.00 - 12.00: M Shapiro - 6
12.00 - 14.00: Lunch break
14.00 - 15.00: A Veselov - 1
15.00 - 15.30: Tea/Coffee (CM219)
15.30 - 16.30: A Veselov - 2

Thursday, 19 March (CM107)

09.30 - 10.30: M Shapiro - 7
10.30 - 11.00: Tea/Coffee (CM105)
11.00 - 12.00: M Shapiro - 8
12.00 - 14.00: Lunch break
14.00 - 15.00: S Franco - 1
15.00 - 15.30: Tea/Coffee (CM105)
15.30 - 16.30: S Abenda

Friday, 20 March (CM107)

10.00 - 11.00: M Shapiro - 9
11.00 - 11.30: Tea/Coffee (CM105)
11.30 - 12.30: M Shapiro - 10
12.30 - 14.00: Lunch break
14.00 - 15.00: S Franco - 2
15.00 - 15.30: Tea/Coffee (CM105)
15.30 - 16.30: S Franco - 3


Simonetta Abenda
Totally positive Grassmannians and a class of multisoliton-solution of KP-II: an algebro-geometric approach

The aim of our research is to connect two areas of mathematics: the theory of totally positive Grassmannians and the rational degenerations of m-curves using the theory of the Kadomtsev-Petviashvili 2 equation. The results presented are in collaboration with P.G. Grinevich.


Sebastian Franco
Quantum field theory, cluster algebras and geometric approaches to scattering amplitudes

  1. Brane tilings (dimer models, quivers and their connection to geometry)
  2. Dimer models and cluster integrable systems
  3. On-shell diagrams, the amplituhedron and bipartite field theories


Robert Marsh

  1. Laurent sequences arising from mutation-periodic quivers.
  2. The homogeneous coordinate ring of the Grassmannian as a cluster algebra.


Alexander Veselov
Toda lattice and spectral theory of Jacobi matrices.