Eduard Feireisl
Published 2015-06-07Version 1
We consider the motion of a compressible, viscous, and heat conducting fluid in the regime of small viscosity and heat conductivity. It is shown that weak solutions of the associated Navier- Stokes-Fourier system converge to a (strong) solution of the Euler system on its life span. The problem is studied in a bounded domain in the three dimensional Euclidean space, on the boundary of which the velocity field satisfies the complete slip boundary conditions.
Existence of solutions to the generalized dual Minkowski problem
Vanishing dissipation limit for non-isentropic Navier-Stokes equations with shock data
On the vanishing dissipation limit for the incompressible MHD equations on bounded domains
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