Efficiency of interphase coupling algorithms in fluidized bed conditions

Computers and Fluids

Volumn 28, Issue 3, 1999, Pages 323-360

  Karema, H ^a   Lo, S ^b  

^a VTT TECHNICAL RESEARCH CENTRE OF FINLAND   (Finland)

^b RICARDO UK LTD   (United Kingdom)

Author keywords

[No Author keywords available]

Indexed keywords

ALGORITHMS; CONVERGENCE OF NUMERICAL METHODS; EQUATIONS OF MOTION; FLUIDIZED BEDS; MULTIPHASE FLOW; NONLINEAR EQUATIONS;

PARTIAL ELIMINATION ALGORITHM (PEA); SIMULTANEOUS SOLUTION OF NON-LINEARLY COUPLED EQUATIONS (SINCE);

COMPUTATIONAL FLUID DYNAMICS;

ALGORITHM; FLUIDIZED BED; MULTIPHASE FLOW;

EID: 0033103704     PISSN: 00457930     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0045-7930(98)00028-0     Document Type: Article

References (49)

1. Gosman A.D., Ioannides E. Aspects of computer simulation of liquid-fuelled combustors. Paper AIAA-81-0323, 1981.
2. Faeth G.M. Recent advances in modeling particle transport properties and dispersion in turbulent flow. In: Proc ASME-JSME Thermal Engineering Conference. New York: ASME, pp. 517-34, 1983, vol. 2.
3. Weber R., Boysan F., Ayers W.H., Swithenbank J. Simulation of dispersion of heavy particles in confined turbulent flows. AIChE J. 30:1984;3-490.
4. Drew D.A. Averaged field equations for two-phase media. Stud Appl Math. L:(2):1971;66-133.
5. Soo SL. Multiphase fluid dynamics. Science Press, Beijing, 1990.
6. Ishii M. Thermo-fluid dynamic theory of two-phase flow. Direction des Etudes et Recherches d'Electricite de France. Eyrolles, Paris, 1975.
7. Buyevich Y.A., Shchelchkova I.N. Flow of dense suspensions. Prog Aerospace Sci. 18:1978;50-121.
8. Drew D.A. Mathematical modeling of two-phase flow. Ann Rev Fluid Mech. 15:1983;91-261.
9. Crowe C.T. REVIEW - numerical models for dilute gas-particle flows. J Fluids Eng. 104:1982;297-303.
10. Berlemont A., Desjonqueres P., Gouesbet G. Particle Lagrangian simulation in turbulent flows. Int J Multiphase Flow. 16:1990;19-34.
11. Reeks M.W. On a kinetic equation for the transport of particles in turbulent flow. Phys Fluids A. 3:1991;56-446.
12. Reeks M.W. On the continuum equations for dispersed particles in nonuniform flows. Phys Fluids A. 4:1992;1290-1303.
13. Aidun C.K., Lu Y. Lattice Boltzmann simulation of solid particles suspended in fluid. J Statistical Phys. 81:1995;49-61.
14. Aidun CK, Lu Y, Ding E-J. Dynamic simulation of particles suspended in fluid. In: The 1997 ASME Fluids Engineering Division Summer Meeting. FEDSM97-3181, June 22-26, New York: ASME, 1997.
15. Andrews M.J., O'Rourke P.J. The multiphase particle-in-cell (MP-PIC) method for dense particulate flows. Int J Multiphase Flow. 22:1996;379-402.
16. Hiltunen K. A stabilized finite element method for particulate two-phase flow equations: laminar isothermal flow. Comput Meth Appl Mech Engrg. 147:1997;387-399.
17. Masson C., Baliga B.R. A control-volume finite element method for dilute gas-solid particle flows. Comput Fluids. 23:1994;96-1073.
18. Harlow F.H., Amsden A.A. Numerical calculation of multiphase fluid flow. J Comput Phys. 17:1975;19-52.
19. Stewart H.B., Wendroff B. Two-phase flow: models and methods. J Comp Phys. 56:1984;363-409.
20. Oliveira P.J., Issa R.I. On the numerical treatment of interphase forces in two-phase flow. Numer Meth Multiphase Flows. ASME FED:(185):1994;40-131.
21. Lo SM. Mathematical basis of a multi-phase flow model. United Kingdom Atomic Energy Authority, Computational Fluid Dynamics Section, Report AERE R 13432, 1989.
22. Lo SM. Multiphase flow model in the Harwell-FLOW3D computer code. AEA Industrial Technology, Report AEA-InTech-0062, 1990.
23. Spadling DB. The calculation of free-convection phenomena in gas-liquid mixtures. In: Spalding D.B., Afgan N., editors. Heat Transfer and Turbulent Buoyant Convection Studies and Applications for Natural Environment, Buildings and Engineering Systems. New York: Hemisphere, 1976. vol. 2. p. 569-86.
24. Spalding DB. Numerical computation of multi-phase fluid flow and heat transfer. In: Taylor C., Morgan K., editors. Recent Advances in Numerical Methods in Fluids. Swansea: Pineridge Press, 1980. vol. 1. p. 139-68.
25. Spalding DB. Developments in the IPSA procedure for numerical computation of multiphase-flow phenomena with interphase slip, unequal temperatures, etc. In: Shih TM, editor. Numerical Methodologies in Heat Transfer. Proceedings of the Second National Symposium. New York: Hemisphere. pp. 421-36. 1983.
26. Gidaspow D., Seo Y.C., Ettehadieh B. Hydrodynamics of fluidization: experimental and theoretical bubble sizes in a two dimensional bed with a jet. Chem Engng Comm. 22:1983;72-253.
27. Ding J., Gidaspow D. A bubbling fluidization model using kinetic theory of granular flow. AIChE J. 36:1990;38-523.
28. Balzer G, Simonin O. Extension of Eulerian gas-solid flow modelling to dense fluidized bed. In: Viollet L., editors. Proc 5th Int Symp on Refined Flow Modelling and Turbulence Measurements. Paris, 1993. p. 417-24.
29. Syamlal M, Rogers W, O'Brien TJ. MFIX documentation; theory guide. Technical note DOE/METC-94/1004, 1993.
30. Boemer A, Qi H, Renz U, Vasquez S, Boysan F. Eulerian computation of fluidized bed hydrodynamics - A comparison of physical models. In: Heinschel KJ, editor. Proceedings of the 13th International Conference on Fluidized Bed Combustion, New York: ASME, 1995. p. 775-87.
31. Bouillard J.X., Lyczkowski R.W., Gidaspow D. Porosity distributions in a fluidized bed with an immersed obstacle. AIChE J. 35:1989;22-908.
32. Kuipers J.A.M., Tammes H., Prins W., van Swaaij W.P.M. Experimental and theoretical porosity profiles in a two-dimensional gas-fluidized bed with a central jet. Powder Technol. 71:1992;87-99.
33. Li C., Zakkay V. Hydrodynamics and erosion modeling of fluidized bed combustors. Trans ASME. 116:1994;55-746.
34. Sanyal J., Cesmebasi E. On the effect of various momentum transfer coefficient models on bubble dynamics in a rectangular gas fluidized bed. Chem Engng Sci. 49:1994;66-3955.
35. CFDS-FLOW3D. User Manual. In: Release 3.3. Computational Fluid Dynamics Services, Oxfordshire, 1995.
36. FLUENT. User's Guide. In: Version 4.3. Fluent Inc., 1995.
37. Lectures on P.H.E.O.N.I.C.S. Two-phase flows. CHAM Ltd, Version 2.0.
38. Lien F.S., Leschziner M.A. A general non-orthogonal collocated finite volume algorithm for turbulent flow at all speeds incorporating second-moment turbulence-transport closure. Part 1: computational implementation. Comput Meth Appl Mech Engrg. 114:1994;48-123.
39. Rhie C.M., Chow W.L. Numerical study of the turbulent flow past an airfoil with trailing edge separation. AIAA J. 21:1983;32-1525.
40. Patankar S.V. Numerical heat transfer and fluid flow. New York: Hemisphere, 1980.
41. Patankar S.V., Spalding D.B. A calculation procedure for heat, mass and momentum transfer in parabolic flows. Int J Heat Mass Transfer. 15:1972;1787-1806.
42. Van Doormal J.P., Raithby G.D. Enhancements of the SIMPLE method for predicting incompressible fluid flows. Num Heat Transfer. 7:1984;63-147.
43. Burns AD. 1995. Personal communication.
44. Gidaspow D. Hydrodynamics of fluidization and heat transfer: supercomputer modeling. Appl Mech Rev. 39:1986;1-23.
45. Witt PJ, Perry JH. Application of multiphase modelling to the hydrodynamics in circulating fluidized beds. Second CFDS International User Conference, AEA Technology 1994:95-107.
46. Chapman S., Cowling TG. The mathematical theory of non-uniform gases 3rd edn. Cambridge University Press, Cambridge, 1970.
47. Lyczkowski R.W., Gidaspow D., Solbrig C.W., Hughes E.D. Characteristics and stability analyses of transient one-dimensional two-phase flow equations and their finite difference approximations. Nucl Sci Engng. 66:1978;96-378.
48. Fanucci J.B., Ness N., Yen R.H. On the formation of bubbles in gas-particulate fluidized beds. J Fluid Mech. 94:1979;67-353.
49. Jackson R. Hydrodynamic stability of fluid-particle systems. In: Fluidization 2nd edn, editors. J. F. Davidson, R. Clift, D. Harrison. New York: Academic Press, 1985.