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  5. Disperse Two-Phase Flows, with Applications to Geophysical Problems
 
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Disperse Two-Phase Flows, with Applications to Geophysical Problems

Author(s)
Berselli, L. C.  
Università di Pisa  
Cerminara, M.  
Istituto Nazionale di Geofisica e Vulcanologia, Sezione Pisa, Pisa, Italia  
Iliescu, T.  
Language
English
Obiettivo Specifico
3V. Dinamiche e scenari eruttivi
3IT. Calcolo scientifico e sistemi informatici
Status
Published
JCR Journal
JCR Journal
Peer review journal
Yes
Journal
Pure and Applied Geophysics  
Issue/vol(year)
1/172(2014)
ISSN
0033-4553
Publisher
Birkhauser Verlag AG
Pages (printed)
181-196
Date Issued
2014
DOI
10.1007/s00024-014-0889-5
URI
https://www.earth-prints.org/handle/2122/9780
Subjects
04. Solid Earth::04.08. Volcanology::04.08.04. Thermodynamics  
04. Solid Earth::04.08. Volcanology::04.08.08. Volcanic risk  
05. General::05.05. Mathematical geophysics::05.05.99. General or miscellaneous  
Subjects

dam-break (lock-excha...

Dilute suspensions

direct and large eddy...

Eulerian models

slightly compressible...

Abstract
In this paper, we study the motion of a fluid with several dispersed particles whose concentration is very small (smaller than 10-3), with possible applications to problems coming from geophysics, meteorology, and oceanography. We consider a very dilute suspension of heavy particles in a quasi-incompressible fluid (low Mach number). In our case, the Stokes number is small and—as pointed out in the theory of multiphase turbulence—we can use an Eulerian model instead of a Lagrangian one. The assumption of low concentration allows us to disregard particle–particle interactions, but we take into account the effect of particles on the fluid (two-way coupling). In this way, we can study the physical effect of particles’ inertia (and not only passive tracers), with a model similar to the Boussinesq equations. The resulting model is used in both direct numerical simulations and large eddy simulations of a dam-break (lock-exchange) problem, which is a well-known academic test case. © 2014, Springer Basel.
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