Large Viscous Boundary Layers For Noncharacteristic Nonlinear Hyperbolic Problems
By G. Métivier, Kevin Zumbrun. 2005
143 citations recorded by the source corpus.
Subfields: Computational Theory and Mathematics, Control and Systems Engineering, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/e203b3f62804d262cbdf6ed24cf3a527f7700bc8
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Computational Theory and Mathematics
In Control and Systems Engineering
- Kevin Zumbrun
- Frédéric Rousset
- Nader Masmoudi
- Mark E. Williams
- Olivier Guès
- G. Métivier
- Pierre Germain
In Mathematical Physics
- Kevin Zumbrun
- Frédéric Rousset
- Nader Masmoudi
- Mark E. Williams
- Olivier Guès
- G. Métivier
- Pierre Germain
- Vlad Vicol
Citations in the corpus
- Uniform Regularity and Vanishing Viscosity Limit for the Free Surface Navier–Stokes Equations (2012, background): “The constuction and justification of the asymptotic expansion, even for general hyperbolic-parabolic systems have been widely studied recently, we refer to [21, 23, 24, 41, 26, 45, 54].”
- Uniform Regularity for the Navier–Stokes Equation with Navier Boundary Condition (2010, unknown): “We refer for example to [38], [10], [9], [32], [11, 24], [12], [31], [27], [30].”
- On the water-wave equations with surface tension (2009, unknown): “18 in [24]), we have that 〈Rδ,εv, v〉 = O(ε).”
- Existence and Stability of Multidimensional Shock Fronts in the Vanishing Viscosity Limit (2005, methodology): “Thus, we reduce to the proof of the analogous proposition in [ MZ1 ], Proposition 6.4, whose proof can be repeated word for word to establish Proposition 7.5.”