Pages that link to "Item:Q2970139"

The following pages link to A HIGH-RESOLUTION VAN LEER-TYPE SCHEME FOR A MODEL OF FLUID FLOWS IN A NOZZLE WITH VARIABLE CROSS-SECTION (Q2970139):

Displaying 14 items.

• A Godunov-type scheme for the isentropic model of a fluid flow in a nozzle with variable cross-section (Q299689) (← links)
• Testing improvements of a well-balanced method for the model of a fluid in a nozzle with variable cross-section (Q514796) (← links)
• A van Leer-type numerical scheme for the model of a general fluid flow in a nozzle with variable cross section (Q723718) (← links)
• A well-balanced van Leer-type numerical scheme for shallow water equations with variable topography (Q1683230) (← links)
• Constructing a Godunov-type scheme for the model of a general fluid flow in a nozzle with variable cross-section (Q1735430) (← links)
• A well-balanced high-order scheme on van Leer-type for the shallow water equations with temperature gradient and variable bottom topography (Q2026117) (← links)
• Dimensional splitting well-balanced schemes on Cartesian mesh for 2D shallow water equations with variable topography (Q2079813) (← links)
• Well-balanced path-conservative central-upwind schemes based on flux globalization (Q2112458) (← links)
• Building a van Leer-type numerical scheme for a model of two-phase flows (Q2284773) (← links)
• Numerical treatment of nonconservative terms in resonant regime for fluid flows in a nozzle with variable cross-section (Q2361912) (← links)
• A well-balanced finite volume scheme based on planar Riemann solutions for 2D shallow water equations with bathymetry (Q6096265) (← links)
• Well-balanced and positivity-preserving Roe-type numerical scheme for the model of fluid flows in a nozzle with variable cross-section (Q6145758) (← links)
• Splitting technique and Godunov-type schemes for 2D shallow water equations with variable topography (Q6614556) (← links)
• A well-balanced and positivity-preserving Godunov-type numerical scheme for a spray model (Q6619692) (← links)