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Titre: | Bubbly Cavitating Flow T hrough a Converging Nozzle |
Auteur(s): | Zamoum, Mohammed Boucetta, Rachid Kassel, Mohand |
Mots-clés: | Bubbly flow Converging nozzle Tw o phase flow Cavitation |
Date de publication: | 2020 |
Editeur: | MCM'20 |
Collection/Numéro: | roceedings of the 6 th World Congress on Mechanical, Chemical, an d Material Engineering (MCM'20 ) Prague, Czech Republic V irtual Conference;August, 2020 Paper No. HTFF 1 70 |
Résumé: | In the present work
, the bubbly cavitating flow phenomena after passing through the converging nozzle is numerically investigated.The dynamicof the cavitating bubbles is modeled by the use of the mass and momentum phase’s equations, which are coupled with the Rayleigh -Plesset equation of the N bubbles dynamics However, assuming that the same initial conditions of all bubbles are identical and that all bubbles are equidistant from each other simplifies the governing equations. Equation set is numerically resolved by the use of a fourth order Runge-Kutta scheme.The numerical resolution of the previous equations set let us
found that the bubble radius distribution, fluid velocity and fluid pressure
change dramatically with upstream void fraction and a n instability appeared just after the
passing the converging nozzle for both cases one bubble N=1and two bubbles N=2.
Indeed, for the case of one bubble N=1, the flashing flow phenomena occurs for an upstream void fraction αs=11.2x10-3, which corresponds to a critical bubble radius Rc=1.8. Whereas, for bubble number N=2, the same phenomenon occurs for αs= 8.9x10-3, with Rc=2. This difference is due to the bubble interaction . Also,we found that, the bubble number N strongly affect the bubble frequency. However, with increase the bubble number, the maximum size of the bubbles increases and bubble frequency oscillation decrease. |
URI/URL: | DOI: 10.11159/htff20.170 https://avestia.com/MCM2020_Proceedings/files/papers.html http://dlibrary.univ-boumerdes.dz:8080/handle/123456789/5984 |
ISBN: | 978-1-927877-66-1 |
ISSN: | 2369-8136 |
Collection(s) : | Communications Internationales
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