The Finite Element Method and the Equilibrium Eulerian Method for Disperse Two-Phase Flow

Bart Janssens; T. Arts; Walter Bosschaerts; Karim Limam

The Finite Element Method and the Equilibrium Eulerian Method for Disperse Two-Phase Flow

Bart Janssens
, T. Arts
, Walter Bosschaerts
, Karim Limam

Fluid Dynamics

Von Karman Institute for Fluid Dynamics
La Rochelle University

Résultats de recherche: Chapitre dans un livre, un rapport, des actes de conférences › Contribution à une conférence › Revue par des pairs

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Résumé

We present our finite element solver for incompressible flow laden with a small volume fraction of fine particles. In the present paper, we provide details of the segregated semi-implicit scheme for the PSPG/SUPG/grad-div stabilized method for the fluid. The dispersed phase is modeled using the equilibrium Eulerian approach, where we extend existing work to apply a locally implicit method to an equation that is valid for both bubbles and dense solid particles. The code is validated using the Taylor-Green vortex flow.

langue originale	Anglais
titre	REVIEW OF THE VKI DOCTORAL RESEARCH
Sous-titre	2013 ‐ 2014
Editeur	von Karman Institute for Fluid Dynamics
Pages	17-30
Nombre de pages	14
ISBN (imprimé)	978-2-87516-079-9
état	Publié - 2014

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vki2014License: CC BY-ND

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https://www.vki.ac.be/index.php/academics/doctoral-programme/15-education/doctoral-program/1003-vki-doctoral-research

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title = "The Finite Element Method and the Equilibrium Eulerian Method for Disperse Two-Phase Flow",

abstract = "We present our finite element solver for incompressible flow laden with a small volume fraction of fine particles. In the present paper, we provide details of the segregated semi-implicit scheme for the PSPG/SUPG/grad-div stabilized method for the fluid. The dispersed phase is modeled using the equilibrium Eulerian approach, where we extend existing work to apply a locally implicit method to an equation that is valid for both bubbles and dense solid particles. The code is validated using the Taylor-Green vortex flow.",

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The Finite Element Method and the Equilibrium Eulerian Method for Disperse Two-Phase Flow. / Janssens, Bart; Arts, T.; Bosschaerts, Walter et al.
REVIEW OF THE VKI DOCTORAL RESEARCH: 2013 ‐ 2014. von Karman Institute for Fluid Dynamics, 2014. p. 17-30.

Résultats de recherche: Chapitre dans un livre, un rapport, des actes de conférences › Contribution à une conférence › Revue par des pairs

TY - GEN

T1 - The Finite Element Method and the Equilibrium Eulerian Method for Disperse Two-Phase Flow

AU - Janssens, Bart

AU - Arts, T.

AU - Bosschaerts, Walter

AU - Limam, Karim

PY - 2014

Y1 - 2014

N2 - We present our finite element solver for incompressible flow laden with a small volume fraction of fine particles. In the present paper, we provide details of the segregated semi-implicit scheme for the PSPG/SUPG/grad-div stabilized method for the fluid. The dispersed phase is modeled using the equilibrium Eulerian approach, where we extend existing work to apply a locally implicit method to an equation that is valid for both bubbles and dense solid particles. The code is validated using the Taylor-Green vortex flow.

AB - We present our finite element solver for incompressible flow laden with a small volume fraction of fine particles. In the present paper, we provide details of the segregated semi-implicit scheme for the PSPG/SUPG/grad-div stabilized method for the fluid. The dispersed phase is modeled using the equilibrium Eulerian approach, where we extend existing work to apply a locally implicit method to an equation that is valid for both bubbles and dense solid particles. The code is validated using the Taylor-Green vortex flow.

UR - https://www.vki.ac.be/index.php/academics/doctoral-programme/15-education/doctoral-program/1003-vki-doctoral-research

M3 - Conference contribution

SN - 978-2-87516-079-9

SP - 17

EP - 30

BT - REVIEW OF THE VKI DOCTORAL RESEARCH

PB - von Karman Institute for Fluid Dynamics

ER -

The Finite Element Method and the Equilibrium Eulerian Method for Disperse Two-Phase Flow

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