Pages that link to "Item:Q613389"

The following pages link to Absorbing boundary conditions for the Euler and Navier-Stokes equations with the spectral difference method (Q613389):

Displaying 18 items.

• Analysis of the absorbing layers for the weakly-compressible lattice Boltzmann methods (Q347695) (← links)
• Analysis and optimization of numerical sponge layers as a nonreflective boundary treatment (Q419009) (← links)
• An optimized spectral difference scheme for CAA problems (Q440635) (← links)
• Artificial boundary conditions for the numerical solution of the Euler equations by the discontinuous Galerkin method (Q551018) (← links)
• Capturing matched layer at absorbing boundary with finite volume schemes (Q1645479) (← links)
• Assessment of a sponge layer non-reflecting boundary treatment for high-order CAA/CFD computations (Q1647202) (← links)
• A Sommerfeld non-reflecting boundary condition for the wave equation in mixed form (Q1667237) (← links)
• Artificial boundary conditions for the Burgers equation on the plane (Q1733504) (← links)
• A super-grid-scale model for simulating compressible flow on unbounded domains. (Q1868555) (← links)
• Analysis of sponge zones for computational fluid mechanics (Q2581691) (← links)
• Validation and application of an high-order spectral difference method for flow induced noise simulation (Q2845400) (← links)
• An improved unsplit and convolutional perfectly matched layer absorbing technique for the navier-stokes equations using cut-off frequency shift (Q3112918) (← links)
• The onset of dynamic stall at a high, transitional Reynolds number (Q4647417) (← links)
• Absorbing boundary conditions: a spectral collocation approach (Q4965077) (← links)
• \texttt{libFastMesh}: an optimized finite-volume framework for computational aeroacoustics (Q6086771) (← links)
• Dispersion analysis of numerical schemes using 2D compressible linearized Navier-Stokes equation for direct numerical simulation (Q6095939) (← links)
• An implicit dual-time stepping spectral difference lattice Boltzmann method for simulation of viscous compressible flows on structured meshes (Q6145855) (← links)
• \textit{Quo vadis}, wave? Dispersive-SUPG for direct van der Waals simulation (DVS) (Q6663272) (← links)