Pages that link to "Item:Q1641431"

The following pages link to Computation of flows with shocks using the spectral difference method with artificial viscosity. I: Basic formulation and application (Q1641431):

Displaying 31 items.

• Hybrid spectral difference/embedded finite volume method for conservation laws (Q350063) (← links)
• A high-wavenumber viscosity for high-resolution numerical methods (Q598341) (← links)
• Explicit discontinuous spectral element method with entropy generation based artificial viscosity for shocked viscous flows (Q680087) (← links)
• An entropy-residual shock detector for solving conservation laws using high-order discontinuous Galerkin methods (Q729603) (← links)
• An artificial nonlinear diffusivity method for supersonic reacting flows with shocks (Q870615) (← links)
• Computation of flows with shocks using the spectral difference method with artificial viscosity. II: Modified formulation with local mesh refinement (Q1641432) (← links)
• Shock capturing with entropy-based artificial viscosity for staggered grid discontinuous spectral element method (Q1641436) (← links)
• Implementation of spectral difference method on overset grids for compressible inviscid flows (Q1647203) (← links)
• An efficient low-dissipation high-order TENO scheme for MHD flows (Q2063181) (← links)
• An improved fifth-order nonlinear spectral difference scheme for hyperbolic conservation laws (Q2108622) (← links)
• A neural network based shock detection and localization approach for discontinuous Galerkin methods (Q2123860) (← links)
• An arbitrary high-order spectral difference method for the induction equation (Q2124388) (← links)
• A flux reconstruction kinetic scheme for the Boltzmann equation (Q2133501) (← links)
• A unified quasi-spectral viscosity (QSV) approach to shock capturing and large-eddy simulation (Q2137937) (← links)
• A Legendre spectral viscosity (LSV) method applied to shock capturing for high-order flux reconstruction schemes (Q2137971) (← links)
• A data-driven shock capturing approach for discontinuous Galerkin methods (Q2166588) (← links)
• The introduction of the surfing scheme for shock capturing with high-stability and high-speed convergence (Q2206592) (← links)
• A space-time smooth artificial viscosity method with wavelet noise indicator and shock collision scheme. II: The 2-\(D\) case (Q2220557) (← links)
• A fifth-order nonlinear spectral difference scheme for hyperbolic conservation laws (Q2245314) (← links)
• Very-high-order TENO schemes with adaptive accuracy order and adaptive dissipation control (Q2246424) (← links)
• On a robust and accurate localized artificial diffusivity scheme for the high-order flux-reconstruction method (Q2311476) (← links)
• Efficient parallelization of a shock capturing for discontinuous Galerkin methods using finite volume sub-cells (Q2356612) (← links)
• Analytical closure to the spatially-filtered Euler equations for shock-dominated flows (Q2683246) (← links)
• r-adaptive algorithms for supersonic flows with high-order flux reconstruction methods (Q2695621) (← links)
• (Q3703503) (← links)
• A Study of Several Artificial Viscosity Models within the Discontinuous Galerkin Framework (Q5162149) (← links)
• On construction of shock-capturing boundary closures for high-order finite difference method (Q6158515) (← links)
• Artificial viscosity-based shock capturing scheme for the spectral difference method on simplicial elements (Q6497223) (← links)
• Efficient dimension-by-dimension adaptive TENO-based limiter and troubled-cell indicator for nodal-based high-order spectral difference method (Q6572172) (← links)
• A shock capturing artificial viscosity scheme in consistent with the compact high-order finite volume methods (Q6615003) (← links)
• The jump filter in the discontinuous Galerkin method for hyperbolic conservation laws (Q6648410) (← links)