Pages that link to "Item:Q2450012"
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The following pages link to Highly accurate Lagrangian flux calculation via algebraic quadratures on spline-approximated donating regions (Q2450012):
Displaying 10 items.
- On generalized donating regions: classifying Lagrangian fluxing particles through a fixed curve in the plane (Q482728) (← links)
- Explicit Gaussian quadrature rules for \(C^1\) cubic splines with symmetrically stretched knot sequences (Q492124) (← links)
- Cellwise conservative unsplit advection for the volume of fluid method (Q728962) (← links)
- GePUP: generic projection and unconstrained PPE for fourth-order solutions of the incompressible Navier-Stokes equations with no-slip boundary conditions (Q2629256) (← links)
- MARS: an analytic framework of interface tracking via mapping and adjusting regular semialgebraic sets (Q2791764) (← links)
- On donating regions: Lagrangian flux through a fixed curve (Q2848605) (← links)
- Lagrangian Transport through Surfaces in Compressible Flows (Q4608093) (← links)
- Lagrangian Flux Calculation Through a Fixed Planar Curve for Scalar Conservation Laws (Q5243534) (← links)
- Lagrangian Transport Through Surfaces in Volume-Preserving Flows (Q5740132) (← links)
- Computing Tchakaloff-like cubature rules on spline curvilinear polygons (Q6556613) (← links)
