The Incompressible Limit of the Non-Isentropic Euler Equations
By G. Métivier, S. Schochet. 2001
271 citations recorded by the source corpus.
Subfields: Applied Mathematics, Computational Mechanics
View Paper: https://www.semanticscholar.org/paper/0e91f615ef84321fff31169a9fa9640f6c7ef869
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
- Frédéric Rousset
- Thomas Alazard
- Nader Masmoudi
- S. Schochet
- Peter Constantin
- Vlad Vicol
- Pierre Germain
- Markus Kliegl
In Computational Mechanics
- Frédéric Rousset
- Nader Masmoudi
- Thomas Alazard
- S. Schochet
- Vlad Vicol
- Peter Constantin
- Song Jiang
- Yasunori Maekawa
Citations in the corpus
- THE MATHEMATICAL THEORY OF LOW MACH NUMBER FLOWS (2005, background): “Multiple spatial scales for fast non-isentropic flow The estimates of [38] for fast non-isentropic flow do not work with multiple spatial scales, because the condition (1.”
- Low Mach Number Limit of the Full Navier-Stokes Equations (2005, methodology): “Theorem 8.3 (from M´etivier & Schochet [ 30 ]).”
- Uniform Regularity for the Navier–Stokes Equation with Navier Boundary Condition (2010, methodology): “In some sense, we want to use on a boundary layer problem the same approach that is classically used in singular oscillatory limits (as the compressible-incompressible limit, see [21], [29] for example) where the existence of a strong solution on an interval of time independent of the small paramete”