Numerical study of segregation using multiscale models

References

• Agrawal, K., et al., 2001. The role of meso-scale structures in rapid gas–solid flows, Journal of Fluid Mechanics 445 (2001), pp. 151–185.
   Web of Science ®Google Scholar
• Cundall, P. A., and Strack, D. L., 1979. A discrete numerical model for granular assemblies, Géotechnique 29 (1979), pp. 47–65.
   Web of Science ®Google Scholar
• Feng, Y. Q., et al., 2004. Discrete particle simulation of gas fluidization of particle mixtures, AIChE Journal 50 (8) (2004), pp. 1713–1728.
   Web of Science ®Google Scholar
• Feng, Y. Q., and Yu, A. B., 2004. Assessment of model formulations in the discrete particle simulation of gassolid flow, Industrial and Engineering Chemistry Research 43 (26) (2004), pp. 8378–8390.
   Web of Science ®Google Scholar
• Feng, Y. Q., and Yu, A. B., 2007. Microdynamic modelling and analysis of the mixing and segregation of binary mixtures of particles in gas fluidization, Chemical Engineering Science 62 (1–2) (2007), pp. 256–268.
   Web of Science ®Google Scholar
• Garside, J., and Al-Dibouni, M. R., 1977. Velocity–Voidage relationships for fluidization and sedimentation, Industrial and Engineering Chemistry Process Design and Development 16 (1977), pp. 206–214.
   Web of Science ®Google Scholar
• Gera, D., Syamlal, M., and O'Brien, T., 2004. Hydrodynamics of particle segregation in fluidized beds, International Journal of Multiphase Flow 30 (2004), pp. 419–428.
   Web of Science ®Google Scholar
• Goldschmidt, M. J., et al., 2003. Digital image analysis measurements of bed expansion and segregation dynamics in dense gas-fluidised beds, Powder Technology 138 (2003), pp. 135–159.
   Web of Science ®Google Scholar
• Goldschmidt, M., 2001. Hydrodynamic modelling of fluidised bed spray granulation. 2001, Thesis (PhD). Twente University, Netherlands.
   Google Scholar
• Goldschmidt, M., Kuipers, J., and Van Swaaij, W., 2001. Hydrodynamic modelling of dense gas-fluidised beds using the kinetic theory of granular flow: effect of coefficient of restitution on bed dynamics, Chemical Engineering Science 56 (2001), pp. 571–578.
   Web of Science ®Google Scholar
• Hoffmann, A. C., Janssen, L. P.M., and Prins, J., 1993. Particle segregation in fluidised binary mixtures, Chemical Engineering Science 48 (9) (1993), pp. 1583–1592.
   Web of Science ®Google Scholar
• Hoomans, B. P., Kuipers, J. A., and van Swaaij, W. P., 2000. Granular dynamics simulation of segregation phenomena in bubbling gas-fluidised beds, Powder Technology 109 (2000), pp. 41–48.
   Web of Science ®Google Scholar
• Jackson, R., 2000. The Dynamics of Fluidized Particles. Cambridge, UK: Cambridge University Press; 2000.
   Google Scholar
• Jenike, A. W., 1987. A theory of flow of particulate solids in converging and diverging channels based on a conical yield function, Powder Technology 50 (1987), pp. 229–236.
   Web of Science ®Google Scholar
• Jenkins, J. T., and Zhang, C., 2002. Kinetic theory for identical, frictional, nearly elastic spheres, Physics of Fluids 14 (3) (2002), pp. 1228–1235.
   Web of Science ®Google Scholar
• Nienow, A. W., and Naimer, N. S., 1980. Continuous mixing of two particulate species of different density in a gas fluidised bed, Transactions of the Institute of Chemical Engineers 58 (1980), pp. 181–186.
   Google Scholar
• Plimpton, J., 1995. Fast parallel algorithms for short-range molecular dynamics, Journal of Computational Physics 117 (1995), pp. 1–19, See also http://lammps.sandia.gov.
   Web of Science ®Google Scholar
• Rhie, C. M., and Chow, W. L., 1983. A numerical study of the turbulent flow past an isolated airfoil with trailing edge separation, AIAA Journal 21 (11) (1983), pp. 1525–1532.
   Web of Science ®Google Scholar
• Rusche, H., 2002. Computational fluid dynamics of dispersed two-phase flows at high phase fractions. 2002, Thesis (PhD). Imperial College London, UK.
   Google Scholar
• Schaeffer, D. G., 1987. Instability in the evolution equations describing incompressible granular flow, Journal of Differential Equations 66 (1987), pp. 19–50.
   Web of Science ®Google Scholar
• Silbert, L. E., et al., 2001. Granular flow down an inclined plane: Bagnold scaling and rheology, Physical Review E 64 (5) (2001), p. 051302.
   PubMed Web of Science ®Google Scholar
• Sun, J., and Battaglia, F., 2006. Hydrodynamic modeling of particle rotation for segregation in bubbling gas-fluidized beds, Chemical Engineering Science 61 (5) (2006), pp. 1470–1479.
   Web of Science ®Google Scholar
• Sun, J., Battaglia, F., and Subramaniam, S., 2006. Dynamics and structures of segregation in a dense, vibrating granular bed, Physical Review E 74 (6) (2006), pp. 061307–13.
   Web of Science ®Google Scholar
• Syamlal, M., 1987a. The particle–particle drag term in a multi-particle model of fluidization. 1987a, Topical report DOE/MC/21353–2373, NTIS/DE87006500, National Energy Technology Laboratory, Department of Energy.
   Google Scholar
• Syamlal, M., 1987b. A review of granular stress constitutive relations. 1987b, Technical note DOE/MC21353-2372, NTIS/DE87006499, National Energy Technology Laboratory, Department of Energy.
   Google Scholar
• Syamlal, M., 1998. MFIX Documentation: Numerical Technique. 1998, Technical Note, DOE/MC31346-5824, NTIS/DE98002029, National Energy Technology Laboratory, Department of Energy. See also URL http://www.mfix.org.
   Google Scholar
• Syamlal, M., Rogers, W., and O'Brien, T., 1993. MFIX Documentation: Theory Guide. 1993, Technical Note, DOE/METC-95/1013, NTIS/DE95000031, National Energy Technology Laboratory, Department of Energy. See also URL http://www.mfix.org.
   Google Scholar
• Yin, X., and Sundaresan, S., 2008. Drag law for bi-disperse gas: Solid suspensions containing equally sized spheres, Industrial and Engineering Chemistry Research 48 (2008), pp. 227–241.
   Web of Science ®Google Scholar