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Research Article | Open Access

An open-source solver for two-phase viscoelastic fluid flow with sharp interface advection in OpenFOAM

Apostolos Kyrloglou1,2( )Udo Fritsching1,2,3
Graduate School MIMENIMA, University of Bremen, Bibliothekstraße 1, Bremen 28359, Germany
Leibniz Institute for Materials Engineering - IWT, Badgasteiner Str. 3, Bremen 28359, Germany
Particles and Process Engineering, University of Bremen, Bibliothekstraße 1, Bremen 28359, Germany
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Abstract

The study of viscoelastic fluids has been a topic of increased study in recent years due to their wide use in the food and pharmaceutical industries as well as their existence in many biological systems. Simulation thereof has been a major topic to increase our understanding of such systems. Various rheological models from the simple Maxwell or Oldroyd-B to the more complex Phan–Thien–Tanner have been proposed for solving such flow problems. Similarly, various simulation methods from volume-of-fluid to finite differences and even Lagrangian formulations have been developed to utilise these models and accurately represent these complex fluids in single-phase and multiphase computational fluid dynamic cases. In this work, we propose a novel fully open-source two-phase viscoelastic solver using the volume-of-fluid method through the OpenFoam software package and utilise some of the most recent advancements in the field of interface reconstruction and advection. We validate this solver in two distinct cases: a 3D pipe flow experiment for the single-phase bulk flow field and a well-established Weissenberg flow effect (rod climbing experiment) for the representation of the interface.

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Experimental and Computational Multiphase Flow
Pages 635-641

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Cite this article:
Kyrloglou A, Fritsching U. An open-source solver for two-phase viscoelastic fluid flow with sharp interface advection in OpenFOAM. Experimental and Computational Multiphase Flow, 2026, 8(3): 635-641. https://doi.org/10.1007/s42757-025-0252-3

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Received: 24 September 2024
Revised: 12 February 2025
Accepted: 15 March 2025
Published: 20 April 2026
© The Author(s) 2026

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