Abstract: The cutoff phenomenon is a widely observed property of sequences of large Markov chans, where the convergence to equilibrium becomes more abrupt as the system size grows. Recently, Justin Salez proved a characterization of when cutoff occurs for sequences of diffusion processes with non-negative curvature. I will present a few extensions of his method, covering some situations with negative curvature, as well as kinetic diffusion processes. Based on joint work with Arnaud Guillin, Cyril Labbé and Justin Salez.
Cutoff for diffusions beyond nonnegative curvature
20.10.2025 16:00 - 17:00
Organiser:
M. Beiglböck, N. Berestycki, L. Erdös, J. Maas, F. Toninelli, E. Schertzer
Location:
EI 5 Hochenegg HS, TU Wien, Gußhausstraße 25-25a, 1040 Wien