Bastien Delacroix, Anya Bouarab, Louis Fradette, François Bertrand et Bruno Blais
Article de revue (2020)
Document en libre accès dans PolyPublie |
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Abstract
Over the years, the Discrete Element Method (DEM) has attracted significant attention for its capacity to simulate granular flows because it captures physical phenomena that cannot be observed using continuum methods. However, the simulation of granular systems with DEM is computationally demanding, especially in the case of systems in rotation. One solution is to perform simulations in a non-inertial rotating frame of reference, which requires the addition of fictitious velocity-dependent forces such as the Coriolis force. We assess the numerical feasibility and accuracy of such DEM simulations. We show that the velocity Verlet scheme in its classical form no longer defines a symplectic map and is no longer of second order when there are velocity dependent forces. Nevertheless, our study of a dense particle flow within a rotating hourglass shows that the relevant properties of such flow are accurately reproduced in a non-inertial frame and that computational performance is improved.
Mots clés
DEM, Non-inertial frame, Symplectic integrator, Volume presearving scheme, Coriolis force, CFD-DEM
Sujet(s): | 1800 Génie chimique > 1800 Génie chimique |
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Département: | Département de génie chimique |
Centre de recherche: |
CRCT - Centre de recherche en calcul thermochimique URPEI - Unité de recherche en procédés d'écoulements industriels |
Organismes subventionnaires: | CRSNG/NSERC |
URL de PolyPublie: | https://publications.polymtl.ca/9148/ |
Titre de la revue: | Powder Technology (vol. 369) |
Maison d'édition: | Elsevier |
DOI: | 10.1016/j.powtec.2020.05.006 |
URL officielle: | https://doi.org/10.1016/j.powtec.2020.05.006 |
Date du dépôt: | 10 sept. 2021 13:43 |
Dernière modification: | 27 sept. 2024 12:27 |
Citer en APA 7: | Delacroix, B., Bouarab, A., Fradette, L., Bertrand, F., & Blais, B. (2020). Simulation of granular flow in a rotating frame of reference using the discrete element method. Powder Technology, 369, 146-161. https://doi.org/10.1016/j.powtec.2020.05.006 |
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