Tue, 17 Nov 2026
16:00
L6

Integrable Systems, Generalized Hydrodynamics, and Random Matrix Theory

Herbert Spohn
(Technische Universitaet Muenchen)
Abstract

Roughly a decade ago the Euler hydrodynamic equations were written down for integrable many-body systems. Since the number of conserved fields is extensive, the Euler equations form an infinite array of hyperbolic conservation laws. For my talk, I will focus on the Toda lattice. Since initial conditions are random, the respective Lax matrix is random. As to be explained, random matrix theory enters through determining the density of states and investigating the motion of eigenvectors.  

Tue, 24 Nov 2026
16:00
L6

TBA

Ellen Powell
(University of Durham)
Abstract

TBA

Tue, 01 Dec 2026
16:00
L6

TBA

Louis-Pierre Arguin
(The University of Oxford and the City University of New York)
Abstract

TBA

Tue, 08 Dec 2026
11:00
L6

TBA

Lucas Benigni
(Université de Montréal)
Abstract

TBA

 

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