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               <dc:title>The unstructured geometrical VOF method for industrial two-phase flows simulations with high density ratios</dc:title>
               <dc:creator>Liu, Jun</dc:creator>
               <dc:creator>Tolle, Tobias</dc:creator>
               <dc:creator>Zuzio, Davide</dc:creator>
               <dc:creator>Estivalezes, Jean-Luc</dc:creator>
               <dc:creator>Damian, Santiago M.</dc:creator>
               <dc:creator>Bothe, Dieter</dc:creator>
               <dc:creator>Maric, Tomislav</dc:creator>
               <dc:subject>Àrees temàtiques de la UPC::Informàtica::Arquitectura de computadors</dc:subject>
               <dc:subject>Ink-jet printing</dc:subject>
               <dc:subject>Rheology</dc:subject>
               <dc:subject>Digital twins (Computer simulation)</dc:subject>
               <dc:subject>Computational fluid dynamics</dc:subject>
               <dc:subject>Microfluidics</dc:subject>
               <dc:subject>Impressió de raig de tinta</dc:subject>
               <dc:subject>Reologia</dc:subject>
               <dc:subject>Rèpliques digitals (Simulació per ordinador)</dc:subject>
               <dc:subject>Dinàmica de fluids computacional</dc:subject>
               <dc:subject>Microfluídica</dc:subject>
               <dc:description>Incompressible two-phase flows that involve fluids with very different densities (high density ratios) are&#xd;
ubiquitous in natural and technical processes, and the one-field formulation of Navier-Stokes Equations&#xd;
(one-field NSE) is widely used to model such flows. The integral form of the one-field NSE is especially&#xd;
amenable for deriving and understanding the consistency between volume and mass conservation,&#xd;
required for incompressible two-phase flows. The phase indicator function further uniquely defines the&#xd;
mass flux, that must be consistently used in the mass conservation and the momentum conservation&#xd;
equation. These exact consistency requirements, derived from the integral form of the one-field NSE, are&#xd;
independent of the method used to model the fluid interface. Research into two-phase flow simulation&#xd;
methods for handling high density ratios is highly active; however, focusing primarily on the discrete&#xd;
level. In this work, we derive exact consistency requirements at the level of the mathematical model.&#xd;
These conditions must be tailored to the PDE discretization and fluid interface tracking methods, but they&#xd;
must be upheld. Since we develop numerical methods for simulating geometrically complex engineering&#xd;
multiphase flow systems, we discretize the one-field NSE with the consistency requirements using the&#xd;
unstructured Finite Volume method and validate and verify them for the unstructured Level Set / Front&#xd;
Tracking [1] method and plicRDF-isoAdvector, a flux-based geometrical Volume-of-Fluid method [2].</dc:description>
               <dc:date>2024-07</dc:date>
               <dc:type>Conference report</dc:type>
               <dc:rights>http://creativecommons.org/licenses/by-nc-nd/4.0/</dc:rights>
               <dc:rights>Open Access</dc:rights>
               <dc:rights>Attribution-NonCommercial-NoDerivatives 4.0 International</dc:rights>
               <dc:publisher>Centro Internacional de Métodos Numéricos para la Ingeniería</dc:publisher>
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