Pages that link to "Item:Q365253"
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The following pages link to High resolution finite volume computations on unstructured grids using solution dependent weighted least squares gradients (Q365253):
Displaying 15 items.
- A very high-order finite volume method based on weighted least squares for elliptic operators on polyhedral unstructured grids (Q667476) (← links)
- High-order finite-volume methods for hyperbolic conservation laws on mapped multiblock grids (Q729165) (← links)
- A cure for numerical shock instability in HLLC Riemann solver using antidiffusion control (Q1615560) (← links)
- A novel stencil selection method for the gradient reconstruction on unstructured grid based on OpenFoam (Q1653798) (← links)
- Improvement of the genuinely multidimensional ME-AUSMPW scheme for subsonic flows (Q2034907) (← links)
- A unification of least-squares and Green-Gauss gradients under a common projection-based gradient reconstruction framework (Q2104333) (← links)
- A vertex-based reconstruction for cell-centered finite-volume discretization on unstructured grids (Q2134756) (← links)
- On the properties of high-order least-squares finite-volume schemes (Q2135802) (← links)
- Evaluation of diffusive flux across faces of arbitrary shaped finite volume cells (Q2361780) (← links)
- Upwind WENO scheme for shallow water equations in contravariant formulation (Q2361838) (← links)
- On the link between weighted least-squares and limiters used in higher-order reconstructions for finite volume computations of hyperbolic equations (Q2483196) (← links)
- Convective-pressure flux split algorithm for incompressible flow computation using artificial compressibility formulation (Q2967427) (← links)
- A research on vertex variables reconstruction for the cell-centered finite volume method (Q3461351) (← links)
- LEAST-SQUARE SWITCHING PROCESS FOR ACCURATE AND EFFICIENT GRADIENT ESTIMATION ON UNSTRUCTURED GRID (Q5149902) (← links)
- High‐resolution finite volume computations using a novel weighted least‐squares formulation (Q5451384) (← links)