Pages that link to "Item:Q2127163"
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The following pages link to Numerical study of two models for viscous compressible fluid flows (Q2127163):
Displaying 16 items.
- A numerical investigation of velocity-pressure reduced order models for incompressible flows (Q348740) (← links)
- Numerical investigation of flow past a system of two sweptback compression wedges (Q404058) (← links)
- Development and analysis of entropy stable no-slip wall boundary conditions for the Eulerian model for viscous and heat conducting compressible flows (Q2063950) (← links)
- Conditions for \(L^2\)-dissipativity of an explicit symmetric finite-difference scheme for linearized 2D and 3D gas dynamics equations with a regularization (Q2099178) (← links)
- On \(L^2\)-dissipativity of a linearized scheme on staggered meshes with a regularization for 1D barotropic gas dynamics equations (Q2101413) (← links)
- Positivity-preserving entropy stable schemes for the 1-D compressible Navier-Stokes equations: first-order approximation (Q2157090) (← links)
- The mass diffusive model of Svärd simplified to simulate nearly incompressible flows (Q2172559) (← links)
- (Q3494031) (← links)
- Numerical solutions of compressible convection with an infinite Prandtl number: comparison of the anelastic and anelastic liquid models with the exact equations (Q5231537) (← links)
- Mathematical and numerical modeling of two-phase compressible flows with micro-inertia. (Q5957406) (← links)
- Analysis of an alternative Navier–Stokes system: Weak entropy solutions and a convergent numerical scheme (Q6099253) (← links)
- A study of the diffusive properties of a modified compressible Navier-Stokes model (Q6172048) (← links)
- Refining the diffusive compressible Euler model (Q6197507) (← links)
- Heat conduction in a new Eulerian flow model (Q6557952) (← links)
- Sound attenuation in the diffusive compressible Euler model (Q6612992) (← links)
- A convergent finite-volume scheme for the diffusive compressible Euler model -- resolved and under-resolved flows (Q6615718) (← links)
