Modern modelling methods in drying

Transport in Porous Media

Volumn 66, Issue 1-2, 2007, Pages 103-120

  Metzger, Thomas ^a   Kwapinska, Marzena ^a   Peglow, Mirko ^a   Saage, Gabriela ^a   Tsotsas, Evangelos ^a  

^a OTTO VON GUERICKE UNIVERSITY   (Germany)

Author keywords

Agglomeration; Agitated bed; Discrete element method; Drying kinetics; Fluidised bed; Mixing; Population balances; Pore networks

Indexed keywords

AGGLOMERATION; COMPUTER SIMULATION; FINITE DIFFERENCE METHOD; FLUIDIZED BEDS; REACTION KINETICS;

AGITATED BED; DRYING KINETICS; POPULATION BALANCES; PORE NETWORKS;

DRYING;

AGGLOMERATION; COMPUTER SIMULATION; DRYING; FINITE DIFFERENCE METHOD; FLUIDIZED BEDS; REACTION KINETICS;

DISCRETE ELEMENT METHOD; MIXING; PARTICULATE MATTER; POROUS MEDIUM;

EID: 33847080833     PISSN: 01693913     EISSN: None     Source Type: Journal    
DOI: 10.1007/s11242-006-9025-z     Document Type: Article

References (28)

1. Bramley A.S., Hounslow M.J., Ryall R.L. (1996). Aggregation during precipitation from solution: A method for extracting rates from experimental data. J. Colloid Interface Sci. 183:155-165
2. Burgschweiger, J.: Modellierung des statischen und dynamischen Verhaltens von kontinuierlich betriebenen Wirbelschichttrocknern. Dissertation, Universität Magdeburg, VDI-Verlag, Reihe 3, Nr. 665 (2000)
3. Burgschweiger J., Tsotsas E. (2002). Experimental investigation and modelling of continuous fluidized bed drying under steady-state and dynamic conditions. Chem. Eng. Sci. 57:5021-5038
4. Cundall P.A., Strack O.D.L. (1979). A discrete numerical model for granular assemblies. Geotechnique 29:47-65
5. Hounslow M.J., Pearson J.M.K., Instone T. (2001). Tracer studies of high shear granulation: II. Population balance modeling. AIChE J. 47:1984-1999
6. Huinink H.P., Pel L., Michels M.A.J., Prat M. (2002). Drying processes in the presence of temperature gradients-pore-scale modelling. Eur. Phys. J. E. 9:487-498
7. Irawan, A., Metzger, T., Tsotsas, E.: Pore network modelling of drying: combination with a boundary layer model to capture the first drying period. Proc. 7th WCCE, Glasgow, United Kingdom (2005)
8. Kwapinska, M., Saage, G., Tsotsas, E.: On the way from penetration models to discrete element simulations of contact dryers. XI Polish Drying Symposium, Poznan, Poland (2005)
9. Kwapinska M., Saage G., Tsotsas E. (2006). Mixing of particles in rotary drums: A comparison of discrete element simulations with experimental results and penetration models for thermal processes. Powder Technol. 161:69-78
10. Laurindo J.B., Prat M. (1998). Numerical and experimental network study of evaporation in capillary porous media. Chem. Eng. Sci. 53:2257-2269
11. Metzger T., Tsotsas E. (2005). Influence of pore size distribution on drying kinetics: A simple capillary model. Drying Technol. 23:1797-1809
12. Metzger, T., Irawan, A., Tsotsas, E.: Discrete modeling of drying kinetics of porous media. Proc. 3rd Nordic Drying Conference, Karlstad, Sweden (2005)
13. Nowicki S.C., Davis H.T., Scriven L.E. (1992). Microscopic determination of transport parameters in drying porous media. Dry. Technol. 10:925-946
14. Peglow, M.: Beitrag zur Modellbildung eigenschaftsverteilter Feststoffsysteme am Beispiel der Wirbelschicht-Sprühagglomeration. Dissertation, Universität Magdeburg (2005)
15. Peglow M., Kumar J., Warnecke G., Heinrich S., Mörl L., Hounslow M.J. (2006a). Improved discretized tracer mass distribution of Hounslow et al. AIChE J. 52:1326-1332
16. Peglow M., Kumar J., Warnecke G., Heinrich S., Mörl L. (2006b). A new technique to determine rate constants for growth and agglomeration with size- and time-dependent nuclei formation. Chem. Eng. Sci. 61:282-292
17. Perré P., Turner I.W. (1999). A 3-D version of TransPore: A comprehensive heat and mass transfer computational model for simulation the drying of porous media. Int. J. Heat Mass Transfer 42:4501-4521
18. Plourde F., Prat M. (2003). Pore network simulations of drying of capillary porous media. Influence of thermal gradients, Int. J. Heat Mass Transfer 46:1293-1307
19. Saage, G., Kwapinska, M., Tsotsas, E.: Discrete element simulation of the mixing time of granular solids. In: Proc. 16th International Symposium on Trends in Applications of Mathematics to Mechanics (pp. 441-450). Shaker Verlag (2005)
20. Schlünder E.U. (1980). Der Wärmeübergang an ruhende, bewegte und durchwirbelte Schüttschichten. VT-Verfahrenstechnik 14:459-468
21. Schlünder E.U. (1983). Heat transfer to packed and stirred beds from the surface of immersed bodies. Chem. Eng. Process. 18:31-53
22. Schlünder E.U., Mollekopf N. (1984). Vacuum contact drying of free flowing, mechanically agitated particulate material. Chem. Eng. Process. 18:93-111
23. Segura L.A., Toledo P.G. (2005). Pore-level modeling of isothermal drying of pore networks. Effects of gravity and pore shape and size distributions. Chem. Eng. J. 111:237-252
24. van Puyvelde D.R., Young B.R., Wilson M.A., Schmidt S.J. (1999). Experimental determination of transverse mixing kinetics in a rolling drum by image analysis. Powder Technol. 106:183-191
25. van Puyvelde D.R., Young B.R., Wilson M.A., Schmidt S.J. (2000). Modelling transverse mixing kinetics in a rolling drum. CJChE 78:635-642
26. Wunschmann, J.: Wärmeübertragung von beheizten Flächen an bewegte Schüttungen bei Normaldruck und Vakuum. Dissertation, Universität Karlsruhe (1974)
27. Yiotis A.G., Stubos A.K., Boudouvis A.G., Yortsos Y.C. (2001). A 2-D pore network model of the drying of single-component liquids in porous media. Adv. Water Resour. 24:439-460
28. Yiotis A.G., Stubos A.K., Boudouvis A.G., Tsimpanogiannis I.N., Yortsos Y.C. (2005). Pore-network modeling of isothermal drying in porous media. Trans. Porous Media 58:63-86