activity
20172020
most citedMaximal dissipation principle for the complete Euler system

7 citations · 12 across the 5 of their papers we have counts for

collaborators

8 papers

math.AP2020

Globally bounded trajectories for the barotropic Navier-Stokes system with general boundary conditions

Jan Brezina, Eduard Feireisl, Antonin Novotny

We consider the barotropic Navier--Stokes system describing the motion of a viscous compressible fluid interacting with the outer world through general in/out flux boundary conditi…

math.AP2020

On convergence to equilibria of flows of compressible viscous fluids under in/out-flux boundary conditions

Jan Brezina, Eduard Feireisl, Antonin Novotny

We consider the barotropic Navier--Stokes system describing the motion of a compressible Newtonian fluid in a bounded domain with in and out flux boundary conditions. We show that…

math.AP20182 cited

Low stratifucation of the complete Euler system

Jan Březina, Václav Mácha

The present paper takes advantage of the concept of dissipative measure-valued solutions to show the rigorous derivation of the Euler-Boussinesq (EB) system that has been successfu…

math.AP2018

Non-uniqueness of delta shocks and contact discontinuities in the multi-dimensional model of Chaplygin gas

Jan Březina, Ondřej Kreml, Václav Mácha

We study the Riemann problem for the isentropic compressible Euler equations in two space dimensions with the pressure law describing the Chaplygin gas. It is well known that there…

math.AP2018

Existence of measure-valued solutions to a complete Euler system for a perfect gas

Jan Brezina

The concept of renormalized dissipative measures-valued (rDMV) solutions to a complete Euler system for a perfect gas was introduced in [8] and further discussed in [9]. Moreover i…

math.AP2018

Stability of strong solutions to the Navier-Stokes-Fourier system

Jan Brezina, Eduard Feireisl, Antonin Novotny

We identify a large class of objects - dissipative measure-valued (DMV) solutions to the Navier-Stokes-Fourier system - in which the strong solutions are stable. More precisely, a…