Extension of generic two-component VOF interface advection schemes to an arbitrary number of components
type: Item
instance of: scholarly article
title: Extension of generic two-component VOF interface advection schemes to an arbitrary number of components
author: Matthieu Ancellin
author: Bruno Després
author: Stéphane Jaouen
published in: Journal of Computational Physics
publication date: 2022-11-29T00:00:00Z
Mathematics Subject Classification ID: 76Mxx
Mathematics Subject Classification ID: 65Mxx
Mathematics Subject Classification ID: 76Txx
zbMATH DE Number: 7625392
zbMATH Keywords: finite volume
zbMATH Keywords: interface
zbMATH Keywords: volume-of-fluid
describes a project that uses: Julia
describes a project that uses: PROST
MaRDI profile type: Publication
full work available at URL: j.jcp.2022.111721
OpenAlex ID: W4307570004
cites work: Julia: A Fresh Approach to Numerical Computing
cites work: Dealing with more than two materials in the FVCF-ENIP method
cites work: A piecewise linear approach to volume tracking a triple point
cites work: Conservative and bounded volume-of-fluid advection on unstructured grids
cites work: Probabilistic analysis of the upwind scheme for transport equations
cites work: An Explicit A Priori Estimate for a Finite Volume Approximation of Linear Advection on Non-Cartesian Grids
cites work: Machine learning design of volume of fluid schemes for compressible flows
cites work: Un schéma non linéaire anti-dissipatif pour l'équation d'advection linéaire
cites work: Q5863816
cites work: An interface reconstruction method based on analytical formulae for 2D planar and axisymmetric arbitrary convex cells
cites work: Reconstruction of multi-material interfaces from moment data
cites work: Three-Dimensional Front Tracking
cites work: Volume of fluid (VOF) method for the dynamics of free boundaries
cites work: Numerical transport of an arbitrary number of components
cites work: A comparative study of interface reconstruction methods for multi-material ALE simulations
cites work: Unstructured un-split geometrical volume-of-fluid methods - a review
cites work: $L^\infty$- and $L^2$-Error Estimates for a Finite Volume Approximation of Linear Advection
cites work: Level set methods: An overview and some recent results
cites work: Multi-material hydrodynamics with algebraic sharp interface capturing
cites work: Doubly Monotonic Constraint on Interpolators: Bridging Second-Order to Singularity Preservation to Cancel “Numerical Wetting” in Transport Schemes
cites work: Second-order accurate volume-of-fluid algorithms for tracking material interfaces
cites work: On algebraic TVD-VOF methods for tracking material interfaces
cites work: PROST: a parabolic reconstruction of surface tension for the volume-of-fluid method.
cites work: Reconstructing volume tracking
cites work: Q4359884
cites work: A second-order accurate material-order-independent interface reconstruction technique for multi-material flow simulations
cites work: An Eulerian interface sharpening algorithm for compressible two-phase flow: the algebraic THINC approach
cites work: Volume-of-fluid algorithm with different modified dynamic material ordering methods and their comparisons
cites work: A front-tracking method for viscous, incompressible multi-fluid flows
cites work: A geometrically accurate low-diffusive conservative interface capturing method suitable for multimaterial flows
cites work: Conservative volume-of-fluid method for free-surface simulations on Cartesian-grids
cites work: Q3323552
DOI: 10.1016/J.JCP.2022.111721
description: scientific article; zbMATH DE number 7625392