Singular Limits in Thermodynamics of Viscous Fluids
By Eduard Feireisl, Antonín Novotný. 2009
711 citations recorded by the source corpus.
Subfields: Applied Mathematics, Computational Mechanics, Control and Systems Engineering
View Paper: https://www.semanticscholar.org/paper/a72041ffedf1ab396c842c64c2fed25ca60d253f
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Applied Mathematics
- Didier Bresch
- Pierre-Emmanuel Jabin
- Ewelina Zatorska
- Antonín Novotný
- Eduard Feireisl
- Alexis Vasseur
- Franck Sueur
- Xianpeng Hu
In Computational Mechanics
- Pierre-Emmanuel Jabin
- Didier Bresch
- Ewelina Zatorska
- Eduard Feireisl
- Antonín Novotný
- David Hoff
- B. Desjardins
- Alexis Vasseur
In Control and Systems Engineering
- Didier Bresch
- Pierre-Emmanuel Jabin
- Ewelina Zatorska
- Antonín Novotný
- Eduard Feireisl
- Franck Sueur
- Xianpeng Hu
- Dehua Wang
Citations in the corpus
- Weak–Strong Uniqueness Property for the Full Navier–Stokes–Fourier System (2011, background): “9) Despite the fact that the framework of the weak solutions is sufficiently robust to provide: • a general existence theory of global-in-time solutions under certain restrictions imposed on the constitutive relations, see [14, Chapter 3]; • quite satisfactory and complete description of the long-ti”
- Global existence of weak solutions for compressible Navier--Stokes equations: Thermodynamically unstable pressure and anisotropic viscous stress tensor (2015, methodology): “The existence of such solutions may be done adapting the procedure for instance that we can find in [36] using appropriate Galerkin scheme, penalization terms and precise estimates.”
- On the Inviscid Limit for the Compressible Navier–Stokes System in an Impermeable Bounded Domain (2012, neutral): “In this setting the existence of global weak solutions of the Navier-Stokes equations is known since the pioneering work [33] of Lions, later improved by Feireisl, Novotný and Petzeltová in [10], see also [11, 12], for various boundary conditions.”
- On the flow of chemically reacting gaseous mixture (2012, background): “The question of existence of weak variational solutions has been addressed in [12] for evolutionary case with γ (5)3 .”