Pages that link to "Item:Q5245388"
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The following pages link to Stability Theory for Difference Approximations of Euler--Korteweg Equations and Application to Thin Film Flows (Q5245388):
Displaying 11 items.
- A generalization of the quantum Bohm identity: hyperbolic CFL condition for Euler-Korteweg equations (Q282703) (← links)
- Explicitly self-similar solutions for the Euler/Navier-Stokes-Korteweg equations in \(R^N\) (Q511524) (← links)
- Numerical solution of Navier-Stokes-Korteweg systems by local discontinuous Galerkin methods in multiple space dimensions (Q668369) (← links)
- Augmented skew-symmetric system for shallow-water system with surface tension allowing large gradient of density (Q2125433) (← links)
- New asymptotic heat transfer model in thin liquid films (Q2293907) (← links)
- A numerical reduced model for thin liquid films sheared by a gas flow (Q2374757) (← links)
- Optimization of consistent two-equation models for thin film flows (Q2424962) (← links)
- Low Mach number limit of a compressible Euler-Korteweg model. (Q2685400) (← links)
- A three-equation model for thin films down an inclined plane (Q4975277) (← links)
- Derivation via Hamilton's principle of a new shallow-water model using a color function for the macroscopic description of partial wetting phenomena (Q6061241) (← links)
- Sliding and merging of strongly sheared droplets (Q6094235) (← links)
