Pages that link to "Item:Q982989"
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The following pages link to The influence of cell geometry on the Godunov scheme applied to the linear wave equation (Q982989):
Displaying 36 items.
- An accurate low-Mach scheme for a compressible two-fluid model applied to free-surface flows (Q347998) (← links)
- Liquid and liquid-gas flows at all speeds (Q348199) (← links)
- An asymptotic-preserving all-speed scheme for the Euler and Navier-Stokes equations (Q385888) (← links)
- A low-Mach number fix for Roe's approximate Riemann solver (Q550955) (← links)
- Improving the treatment of near-wall regions for multiple-correction \(k\)-exact schemes (Q667436) (← links)
- Analysis of Godunov type schemes applied to the compressible Euler system at low Mach number (Q846532) (← links)
- The influence of cell geometry on the accuracy of upwind schemes in the low Mach number regime (Q1013182) (← links)
- Mechanism of Roe-type schemes for all-speed flows and its application (Q2016156) (← links)
- Truly multi-dimensional all-speed schemes for the Euler equations on Cartesian grids (Q2122233) (← links)
- Steady low Mach number flows: identification of the spurious mode and filtering method (Q2168289) (← links)
- A low-diffusion self-adaptive flux-vector splitting approach for compressible flows (Q2189075) (← links)
- Asymptotic preserving low Mach number accurate IMEX finite volume schemes for the isentropic Euler equations (Q2302380) (← links)
- Analysis of modified Godunov type schemes for the two-dimensional linear wave equation with Coriolis source term on Cartesian meshes (Q2311619) (← links)
- A low Mach correction able to deal with low Mach acoustics (Q2314337) (← links)
- The active flux scheme on Cartesian grids and its low Mach number limit (Q2333712) (← links)
- Artificial diffusion for convective and acoustic low Mach number flows. I: Analysis of the modified equations, and application to Roe-type schemes (Q2683079) (← links)
- Physics of the single-shocked and reshocked Richtmyer–Meshkov instability (Q2853926) (← links)
- Preliminary results for the study of the godunov scheme applied to the linear wave equation with porosity at low mach number (Q3179737) (← links)
- Construction of modified Godunov-type schemes accurate at any Mach number for the compressible Euler system (Q3181121) (← links)
- Wave Structure Similarity of the HLLC and Roe Riemann Solvers: Application to Low Mach Number Preconditioning (Q4569318) (← links)
- A Mach-sensitive splitting approach for Euler-like systems (Q4579922) (← links)
- Godunov type scheme for the linear wave equation with Coriolis source term (Q4606402) (← links)
- A New Numerical algorithm for two-phase flows drift-flux model with staggered grid in porous media (Q4606408) (← links)
- Stationarity preserving schemes for multi-dimensional linear systems (Q4629371) (← links)
- Exact solution and the multidimensional Godunov scheme for the acoustic equations (Q5061506) (← links)
- A New Class of $$L^2$$-Stable Schemes for the Isentropic Euler Equations on Staggered Grids (Q5117464) (← links)
- A Well-Balanced Asymptotic Preserving Scheme for the Two-Dimensional Shallow Water Equations Over Irregular Bottom Topography (Q5131973) (← links)
- Construction of a low Mach finite volume scheme for the isentropic Euler system with porosity (Q5154015) (← links)
- AnExplicit MUSCL SchemeonStaggeredGridswith Kinetic-Like Fluxes for the Barotropic and Full Euler System (Q5162125) (← links)
- Asymptotic analysis of the RS-IMEX scheme for the shallow water equations in one space dimension (Q5230155) (← links)
- An asymptotic preserving scheme on staggered grids for the barotropic Euler system in low Mach regimes (Q6071686) (← links)
- Analysis of dissipation operators that damp spurious modes while maintaining discrete approximate geostrophic equilibriums for the B-grid staggered scheme on triangular meshes (Q6107097) (← links)
- Behavior of the Discontinuous Galerkin Method for Compressible Flows at Low Mach Number on Triangles and Tetrahedrons (Q6154960) (← links)
- New options for explicit all Mach number schemes by suitable choice of time integration methods (Q6198153) (← links)
- Recasting an operator splitting solver into a standard finite volume flux-based algorithm. The case of a Lagrange-projection-type method for gas dynamics (Q6198170) (← links)
- A curl preserving finite volume scheme by space velocity enrichment. Application to the low Mach number accuracy problem (Q6614970) (← links)
