Pages that link to "Item:Q667476"
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The following pages link to A very high-order finite volume method based on weighted least squares for elliptic operators on polyhedral unstructured grids (Q667476):
Displaying 8 items.
- High resolution finite volume computations on unstructured grids using solution dependent weighted least squares gradients (Q365253) (← links)
- A novel eighth-order diffusive scheme for unstructured polyhedral grids using the weighted least-squares method (Q2054339) (← links)
- High-order consistent SPH with the pressure projection method in 2-D and 3-D (Q2132649) (← links)
- A novel approach for temporal simulations with very high-order finite volume schemes on polyhedral unstructured grids (Q2133563) (← links)
- On the properties of high-order least-squares finite-volume schemes (Q2135802) (← links)
- High-order Scharfetter-Gummel-based schemes and applications to gas discharge modeling (Q2138005) (← links)
- High‐resolution finite volume computations using a novel weighted least‐squares formulation (Q5451384) (← links)
- A face-based eight-order scheme for convection-diffusion problems with polyhedral unstructured grids (Q6620217) (← links)