On the motion of a viscous, compressible, and heat conducting fluid

By Eduard Feireisl. 2004

191 citations recorded by the source corpus.

Subfields: Applied Mathematics, Control and Systems Engineering, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/4200a5e29f148b4c37d5630ebfa4cdc54e3966dc

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In Applied Mathematics

In Control and Systems Engineering

In Mathematical Physics

Citations in the corpus

On the Barotropic Compressible Navier–Stokes Equations (2007, unknown): “(2001), and recently by Feireisl for variational solutions of the full system of the Navier–Stokes equations with viscosity coefficients depending on the temperature (Feireisl, 2004).”
A Beale–Kato–Majda Criterion for Three Dimensional Compressible Viscous Heat-Conductive Flows (2011, background): “For large initial data, the global existence of a weak solution or a strong solution remains open.Feireisl [ 10 ] proved the global existence of the variational solutions in the case of real gases.”
Global Solutions to the Three-Dimensional Full Compressible Magnetohydrodynamic Flows (2008, methodology): “We also remark that, for the mathematical analysis of incompressible MHD equations, we refer the reader to the work [11] and the references cited therein; and for the related studies on the multidimensional compressible Navier-Stokes equations, we refer to [8, 9, 14, 22] and particularly [8, 9] for…”
On a diffuse interface model for a two-phase flow of compressible viscous fluids (2008, background): “Lions [18], further developed in [11] for the case of non-constant viscosity coefficients.”
On the existence of global weak solutions to the Navier–Stokes equations for viscous compressible and heat conducting fluids (2007, background): “See also [24] with viscosities depending on temperature.”
The Equations of Magnetohydrodynamics: On the Interaction Between Matter and Radiation in the Evolution of Gaseous Stars (2006, methodology): “Last but not least, the present theory leans on the commutator estimates developed for the case of parameter-dependent transport coefficients in [ 19 ].”