Simulation of Sedimentation of Monodisperse and Polydisperse Suspensions

Lecture Notes in Applied and Computational Mechanics

Volumn 12, Issue , 2003, Pages 343-348

  Tory, E M ^a   Ford, R A ^b   Bargiel, M ^c  

^a MOUNT ALLISON UNIVERSITY   (Canada)

^b Spielo Gaming International   (Canada)

^c AGH UNIVERSITY OF SCIENCE AND TECHNOLOGY   (Poland)

Author keywords

[No Author keywords available]

Indexed keywords

COMPUTING POWER; CONCENTRATION GRADIENTS; FLUX PLOTS; MONO-DISPERSE; POLYDISPERSE SUSPENSION; SEDIMENTING; STOCHASTIC EFFECTS; TWO SOURCES;

COMPUTATIONAL MECHANICS;

POLYDISPERSITY;

EID: 33645583578     PISSN: 16137736     EISSN: None     Source Type: Book Series    
DOI: 10.1007/978-3-540-36527-3_42     Document Type: Article

References (8)

1. Biirger, R., Karlsen, KH., Tory, E.M. and Wendland, W.L. (2002). Model equations and instability regions for the sedimentation of polydisperse suspensions of spheres. ZAMM (to appear).
2. Bustos, M.C., Concha, F., Biirger, R. and Tory, E.M. (1999). Sedimentation and Thickening. Kluwer Academic Publishers, Dordrecht.
3. Mazur, P. and van Saarioos, W., (1982). Many-sphere hydrodynamic interactions and mobilities in a suspension: Physica A 115: 21-57.
4. Pickard, D. K and Tory, E.M. (1987). A Markov model for sedimentation: fundamental issues and insights. In MacNeil, LB. and Umphrey G.J. (Eds.), Advances in the Statistical Sciences, Vol. IV, Stochastic Hydrology, D. Reidel, Dordrecht, pp. 1-25.
5. Tory, E.M. (2000). Stochastic sedimentation and hydrodynamic diffusion. Chern. Eng. J. 80, 81-89.
6. Tory, E.M. and Pickard, D. K (1977). A three-parameter Markov model for sedimentation. Can. J. Chern. Eng. 55, 655-665.
7. Tory, E.M. and Ford, R.A., (2000). Stochastic simulation of sedimentation. In: M. Rahman and C.A. Brebbia (Eds.), Advances in Fluid Mechanics III. WIT Press, Southampton, UK, pp. 663-672.
8. Tory, E.M. and Ford, R.A. (2002). Simulation of sedimentation of bidisperse suspensions. Int. J. Mineral Process. (submitted).