Pages that link to "Item:Q1708292"

The following pages link to Layer-averaged Euler and Navier-Stokes equations (Q1708292):

Displaying 18 items.

• Analysis and computation with stratified fluid models (Q1375510) (← links)
• A hierarchy of dispersive layer-averaged approximations of Euler equations for free surface flows (Q1633632) (← links)
• Riemann problem and Godunov-type scheme for a two-layer blood flow model (Q2080879) (← links)
• A general vertical decomposition of Euler equations: multilayer-moment models (Q2085698) (← links)
• An energy-consistent depth-averaged Euler system: derivation (Q2261670) (← links)
• Beyond shallow water: appraisal of a numerical approach to hydraulic jumps based upon the boundary layer theory (Q2282213) (← links)
• Numerical simulations of a dispersive model approximating free-surface Euler equations (Q2666020) (← links)
• VERTICALLY AVERAGED MODELS FOR THE FREE SURFACE NON-HYDROSTATIC EULER SYSTEM: DERIVATION AND KINETIC INTERPRETATION (Q3007778) (← links)
• The Lagrangian Averaged Euler (LAE-α) Equations with Free-Slip or Mixed Boundary Conditions (Q3152871) (← links)
• An averaging method for nonlinear laminar Ekman layers (Q4465432) (← links)
• Analysis of the Riemann Problem for a Shallow Water Model with Two Velocities (Q4684191) (← links)
• Numerical approximation of the 3D hydrostatic Navier–Stokes system with free surface (Q5216107) (← links)
• Multilayer shallow model for dry granular flows with a weakly non-hydrostatic pressure (Q6134427) (← links)
• Multilayer models for hydrostatic Herschel-Bulkley viscoplastic flows (Q6161535) (← links)
• Layer-averaged approximation of Navier–Stokes system with complex rheologies (Q6189267) (← links)
• The generalized Riemann problem scheme for a laminar two-phase flow model with two-velocities (Q6498469) (← links)
• The Riemann problem for two-layer shallow water equations with bottom topography (Q6655656) (← links)
• Hyperbolicity of a semi-Lagrangian formulation of the hydrostatic free-surface Euler system (Q6659684) (← links)