Date
Thu, 19 Feb 2015
Time
12:00 - 13:00
Location
L6
Speaker
Christian Zillinger
Organisation
University of Bonn
While the 2D Euler equations incorporate
neither dissipation nor entropy increase and
even possess a Hamiltonian structure, they
exhibit damping close to linear shear flows.
The mechanism behind this "inviscid
damping" phenomenon is closely related to
Landau damping in plasma physics.
In this talk I give a proof of linear stability,
scattering and damping for general
monotone shear flows, both in the setting
of an infinite periodic channel and a finite
periodic channel with impermeable walls.
Please contact us with feedback and comments about this page. Last updated on 04 Apr 2022 15:24.