NUMERICAL INVESTIGATIONS OF INSTABILITIES IN GAS-SOLID FLUIDIZED BEDS

Autores

  • Shyam Sumanta Das UnB
  • Yuri Dumaresq Sobral UnB
  • Francisco Ricardo da Cunha UnB

DOI:

https://doi.org/10.26512/ripe.v2i12.21346

Palavras-chave:

Fluidized bed. Computational fluid dynamics. Discrete element modeling.

Resumo

A gas-solid fluidized bed consists of mixture of gas-solid in which the particles were suspended by an imposed upward flow. In the present paper, we have carried out two dimensional numerical simulations of gas-solid fluidized bed. CFD-DEM (Computational fluid dynamics-discrete element modeling) approach is used to model two phase flow composed of solid particles and gas inside the fluidized bed. It uses Eulerian and Lagrangian methods to solve fluid and solid particles respectively. Numerical simulations were carried out for various inlet gas velocities. The aim of the present work to investigate the instabilities associated with the fluidized bed. Spectral analyses were carried out to investigate the nature of the signals. The appearance of the bubble kind structure in the fluidized bed within few seconds of injection of gas shows the occurrence of instability in the fluidized bed system. This instability give rise to the formation bubbles of different sizes.

Downloads

Não há dados estatísticos.

Referências

Alberto, C., Felipe, Rocha.,S.C.S, 2004. Time series analysis of pressure fluctuation in gas solid fluidized beds. Brazilian journal of Chemical Engineering, vol.21, n. 3,pp. 497-507.

Anderson, T.B., Jackson, R.,1967. A fluid mechanical description of fluidized beds: Equations of motion, I&EC Fundamentals, vol. 6, n. 4, pp. 527-539.

Anderson, K.,Sundaresan, S.,Jackson, R., 1995. Instabilities and the formation of bubbles in fluidized beds, Journal of Fluid Mechanics, vol 303, pp. 327”“366.

Batchelor, G.K., 1988. A new theory of the instability of a uniform fluidized bed, Journal of Fluid Mechanics 193, pp. 75”“110.

Bendat, J.S., & Piersol, A.G, 1986. Analysis and Measurement Procedures, John Wiley & Sons, New York.

Cundall, P.A., Strack, O.D.L. 1979. A discrete numerical model for granular assemblies, Geotechnique, vol. 29 , 47”“65.

Cunha, F. R., Sobral, Y. D., Gontijo, R. G. 2013. Stabilization of concentration waves in fluidized beds of magnetic particles. Powder Technology, vol. 24, pp. 219-229.

Das, Shyam.S., Sobral, Y.D., Cunha, F.R.2016. CFD-DEM simulations of Gas-Solid Fluidized beds. CNMAC 2016, Gramado, Brazil.

Duru, P.,Guazzelli, E., 2002. Experimental investigation on the secondary instability of liquid-fluidized beds and the formation of bubbles, Journal of Fluid Mechanics, vol. 470 , pp.359”“382.

EL-Kaissy, M.M, Homsy, G.M., 1976. Instability waves and the origin of bubbles in fluidized beds. International Journal of Multiphysics flows, vol. 2, pp:379-395.

Fortes, A.F., Joseph, D.D.,Lundgren, T.S, 1987. Nonlinear mechanics of fluidization of beds of spherical particles, Journal of Fluid Mechanics, vol. 177, pp.467”“483.

Garg, R., Galvin, J., Li, T., Pannala, S., 2012. Open-source MFIX-DEM software for gassolids flows: Part I ”“ verification studies, Powder Technology , vol. 220, pp:122”“137.

Garg, R.,Galvin, J, Li, T., Pannala, S., 2012.Open-source MFIX-DEM software for gas-solids flows: Part II ”“ verification studies, Powder Technology, vol. 220, pp.138”“150.

Glasser, B.J., kevrekidis, I.G., Sundarresen, S., 1996. One and two dimesional travelling wave solutions in a gas fluidized beds. Journal of fluid Mechanics, vol. 306, pp: 183-221.

Lim, E.W.C. , Wong, Y.S., Wang, C.H., 2007. Particle image velocimetry experiment and discrete-element simulation of voidage wave instability in a vibrated liquid-fluidized bed. Industrial and Engineering Chemistry Research, vol. 46, pp.1375”“1389.

Patankar, S., 1980. Numerical Heat Transfer and Fluid Flow. Hemisphere Publishing Corporation.

Sergeev, Y.A. 1995. Linear and Non-linear Concentration Waves in Magnetically Stabilized Fluidized Beds, Mobile Particulate Systems, NATO ASI Series,vol. 287,pp. 249”“260.

Sobral, Y.D, Hinch, E.J., 2011. Gravitational overturning in stratified particulate flows,SIAM Journal on Applied Mathematics, vol. 71, pp.2151”“2167.

Sobral, Y.D., Cunha F.R., 2003. A stability analysis of a magnetic fluidized bed, Journal of Magnetism and Magnetic Materials, vol. 258/259, pp. 464”“467.

Sobral, Y.D.,Oliveira, T.F,Cunha, F.R.,2007. On the unsteady forces during the motion of a sedimenting particle, Powder Technology, vol 178, , pp.131”“143.

Sobral, Y. D., 2008. Instabilities in fluidised beds, Ph.D Thesis, Department of Applied Mathematics and Theoretical Physics , University of Cambridge, England.

Sobral, Y.D., Cunha,F.R., 2002. A linear stability analysis of a homogeneous fluidized bed, Tendencies in Computational and Applied Mathematics, vol. 3, pp. 197”“206.

Sundaresan. S.,2003. Instabilities in fluidized beds, Annual Review of Fluid Mechanics, vol. 35, pp 63”“88.

Syamlal, M. 1998. Mfix documentation: Numerical guide. Tech. Rep. DOE/MC31346-5824, NTIS/DE98002029,National Energy Technology Laboratory, Department of Energy.

Tsuji , Y.,Kawaguchi , T.,Tanaka, T.,1993. Discrete particle simulation of two dimensional fluidized bed, Powder Technology, vol. 77, pp. 79-87.

Wang, S., Sun, Z.,Li, X.,Gao, J., Lan, X., Dong, Q., 2013. Simulation of flow behavior of particles in liquid”“solid fluidized bed with uniform magnetic field, Powder Technology, vol. 237,pp. 314”“325.

Van Leer, B., 1979.Towards the Ultimate Conservative Difference Scheme, V. A Second Order Sequel to Godunov's Method, J. Com. Physics., vol. 32, pp. 101”“136.

Downloads

Publicado

2017-01-10

Como Citar

Das, S. S., Sobral, Y. D., & Cunha, F. R. da. (2017). NUMERICAL INVESTIGATIONS OF INSTABILITIES IN GAS-SOLID FLUIDIZED BEDS. Revista Interdisciplinar De Pesquisa Em Engenharia, 2(12), 86–103. https://doi.org/10.26512/ripe.v2i12.21346