Well-posedness of the free-boundary compressible 3-D Euler equations with surface tension and the zero surface tension limit
We prove that the 3-D compressible Euler equations with surface tension along the moving free-boundary are well-posed. Specifically, we consider isentropic dynamics and consider an equation of state, modeling a liquid, given by Courant and Friedrichs as $p(\rho) = \alpha \rho^ \gamma - \beta$ for co...
Main Authors: | Coutand, D, Hole, J, Shkoller, S |
---|---|
Format: | Journal article |
Jezik: | English |
Izdano: |
2012
|
Podobne knjige/članki
-
Well-posedness of the free-surface incompressible Euler equations with
or without surface tension
od: Coutand, D, et al.
Izdano: (2005) -
A simple proof of well-posedness for the free-surface incompressible euler equations
od: Coutand, D, et al.
Izdano: (2010) -
Well-posedness for the classical Stefan problem and the zero surface
tension limit
od: Hadzic, M, et al.
Izdano: (2011) -
Well-posedness in smooth function spaces for the moving-boundary 3-D
compressible Euler equations in physical vacuum
od: Coutand, D, et al.
Izdano: (2010) -
Well-posedness in smooth function spaces for the moving-boundary 1-D
compressible Euler equations in physical vacuum
od: Coutand, D, et al.
Izdano: (2009)