Pages that link to "Item:Q646485"

The following pages link to A high-order finite-volume method for conservation laws on locally refined grids (Q646485):

Displaying 50 items.

• High-order finite-volume methods on locally-structured grids (Q262097) (← links)
• Block-structured adaptive mesh refinement algorithms for Vlasov simulation (Q346351) (← links)
• High-order solution-adaptive central essentially non-oscillatory (CENO) method for viscous flows (Q348515) (← links)
• High-order conservative reconstruction schemes for finite volume methods in cylindrical and spherical coordinates (Q349235) (← links)
• Improved accuracy of high-order WENO finite volume methods on Cartesian grids (Q475061) (← links)
• High-order, finite-volume methods in mapped coordinates (Q543718) (← links)
• High-order, multidimensional, and conservative coarse-fine interpolation for adaptive mesh refinement (Q660313) (← links)
• Finite volume WENO methods for hyperbolic conservation laws on Cartesian grids with adaptive mesh refinement (Q668382) (← links)
• A hybrid adaptive-gridding immersed-boundary lattice Boltzmann method for viscous flow simulations (Q669747) (← links)
• A high-order relativistic two-fluid electrodynamic scheme with consistent reconstruction of electromagnetic fields and a multidimensional Riemann solver for electromagnetism (Q726828) (← links)
• High-order finite-volume methods for hyperbolic conservation laws on mapped multiblock grids (Q729165) (← links)
• A subluminal relativistic magnetohydrodynamics scheme with ADER-WENO predictor and multidimensional Riemann solver-based corrector (Q729543) (← links)
• Investigation of finite-volume methods to capture shocks and turbulence spectra in compressible flows (Q782346) (← links)
• Comparison of numerical solvers for anisotropic diffusion equations arising in plasma physics (Q897130) (← links)
• High order multi-moment constrained finite volume method. I: Basic formulation (Q1025129) (← links)
• High resolution finite volume methods on arbitrary grids via wave propagation (Q1105998) (← links)
• Higher order finite volume central schemes for multi-dimensional hyperbolic problems (Q1635879) (← links)
• A freestream-preserving fourth-order finite-volume method in mapped coordinates with adaptive-mesh refinement (Q1646063) (← links)
• Efficient dimension-by-dimension higher order finite-volume methods for a Cartesian grid with cell-based refinement (Q1648142) (← links)
• A new class of high-order methods for fluid dynamics simulations using Gaussian process modeling: one-dimensional case (Q1668731) (← links)
• A conservative finite volume method for incompressible Navier-Stokes equations on locally refined nested Cartesian grids (Q1674712) (← links)
• Robust second-order scheme for multi-phase flow computations (Q1685645) (← links)
• The piecewise cubic method (PCM) for computational fluid dynamics (Q1686586) (← links)
• Adaptive THINC-GFM for compressible multi-medium flows (Q1686605) (← links)
• High-order compact scheme with multigrid local mesh refinement procedure for convection-diffusion problems. (Q1867610) (← links)
• The discontinuous Galerkin finite element method for Caputo-type nonlinear conservation law (Q1997888) (← links)
• High-order finite-volume method with block-based AMR for magnetohydrodynamics flows (Q2000032) (← links)
• A fourth-order accurate finite volume method for ideal MHD via upwind constrained transport (Q2002335) (← links)
• A high-performance finite-volume algorithm for solving partial differential equations governing compressible viscous flows on structured grids (Q2012684) (← links)
• Overnight industrial LES for external aerodynamics (Q2028147) (← links)
• GP-MOOD: a positivity-preserving high-order finite volume method for hyperbolic conservation laws (Q2088306) (← links)
• An application of Gaussian process modeling for high-order accurate adaptive mesh refinement prolongation (Q2095234) (← links)
• A staggered semi-implicit hybrid FV/FE projection method for weakly compressible flows (Q2123757) (← links)
• Systematic construction of upwind constrained transport schemes for MHD (Q2123876) (← links)
• On the properties of high-order least-squares finite-volume schemes (Q2135802) (← links)
• An unstructured adaptive mesh refinement approach for computational fluid dynamics of reacting flows (Q2168300) (← links)
• Techniques for improving monotonicity in a fourth-order finite-volume algorithm solving shocks and detonations (Q2194338) (← links)
• A variable high-order shock-capturing finite difference method with GP-WENO (Q2214564) (← links)
• A coupled finite volume and material point method for two-phase simulation of liquid-sediment and gas-sediment flows (Q2237443) (← links)
• Conservative fourth-order finite-volume Vlasov-Poisson solver for axisymmetric plasmas in cylindrical (\(r,v_r,v_\theta\)) phase space coordinates (Q2311666) (← links)
• Fifth order finite volume WENO in general orthogonally-curvilinear coordinates (Q2313686) (← links)
• High-order finite difference scheme for compressible multi-component flow computations (Q2313687) (← links)
• Toward a consistent framework for high order mesh refinement schemes in numerical relativity (Q2353195) (← links)
• Development of a Godunov method for Maxwell's equations with adaptive mesh refinement (Q2374704) (← links)
• A fifth-order finite difference scheme for hyperbolic equations on block-adaptive curvilinear grids (Q2374951) (← links)
• A high-order positivity-preserving single-stage single-step method for the ideal magnetohydrodynamic equations (Q2375229) (← links)
• A single-stage flux-corrected transport algorithm for high-order finite-volume methods (Q2397846) (← links)
• Further studies on geometric conservation law and applications to high-order finite difference schemes with stationary grids (Q2446733) (← links)
• GePUP: generic projection and unconstrained PPE for fourth-order solutions of the incompressible Navier-Stokes equations with no-slip boundary conditions (Q2629256) (← links)
• Efficient WENO-based prolongation strategies for divergence-preserving vector fields (Q2692157) (← links)