Evaluation of resistances to fluid flow in fibrous ceramic medium

Applied Mathematical Modelling

Volumn 39, Issue 23-24, 2014, Pages 7197-7210

  Soares, Cíntia ^a   Padoin, Natan ^a   Muller, Daliana ^a   Hotza, Dachamir ^a   Rambo, Carlos Renato ^a  

^a FEDERAL UNIVERSITY OF SANTA CATARINA   (Brazil)

Author keywords

CFD; Fibrous ceramic filter; Nonlinear flow; Numerical simulation

Indexed keywords

AIR; CERAMIC FIBERS; CERAMIC MATERIALS; COMPLEX NETWORKS; COMPUTER SIMULATION; DROPS; FILTERS (FOR FLUIDS); FLOW OF FLUIDS; FLOW RATE; FUEL FILTERS; PRESSURE DROP; WIND TUNNELS;

CERAMIC FILTERS; COMPUTATIONAL MODEL; FORCHHEIMER'S EQUATION; MATERIAL STRUCTURE; NONLINEAR FLOW; SIMULATED RESULTS; SUPERFICIAL VELOCITY; VISCOUS RESISTANCE; EFFICIENT DESIGNS;

COMPUTATIONAL FLUID DYNAMICS;

EID: 84958945500     PISSN: 0307904X     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.apm.2015.02.014     Document Type: Article

References (31)

1. P. Pastila, V. Helanti, A.-P. Nikkilä, T. Mäntylä, Environmental effects on microstructure and strength of SiC-based hot gas filters, J. Eur. Ceram. Soc. 21 (2001) 1261-1268.
2. N.L. de Freitas, J.A.S. Gonçalves, M.D.M. Innocentini, J.R. Coury, Development of a double-layered ceramic filter for aerosol filtration at hightemperatures: the filter collection efficiency, J. Hazard. Mater. 136 (2006) 747-756.
3. D. Muller, W. Acchar, G.M.C. Silva, E.A. Moreira, J.R. Coury, M.D.M. Innocentini, D. Hotza, C.R. Rambo, Processamento e caracterização de filtros cerâmicos fibrosos, Cerâmica 55 (2009) 318-325.
4. A. Heuer, D. Fink, V. Laraia, J. Arias, P. Calvert, K. Kendall, G. Messing, J. Blackwell, P. Rieke, D. Thompson, et al, Innovative materials processing strategies: a biomimetic approach, Science 255 (1992) 1098-1105.
5. C.E. Byrne, D.C. Nagle, Cellulose derived composites-A new method for materials processing, Mater. Res. Innovations 1 (1997) 137-144.
6. 3 ceramics from wood for filter applications, J. Am. Ceram. Soc. 91 (2008) 852-859.
7. 3-SiC, Cerâmica 47 (2001) 13-18.
8. H. Darcy, Les Fontaines Publiques de la Ville de Dijon: Exposition et Application, Victor Dalmont, 1856.
9. S.A.M. Karimian, A.G. Straatman, CFD study of the hydraulic and thermal behavior of spherical-void-phase porous materials, Int. J. Heat Fluid Flow 29 (2008) 292-305.
10. P. Forchheimer, Wasserbewegung durch boden, Z. Ver. Deutsch. Ing. 45 (1901) 1788.
11. S. Ergun, Fluid flow through packed columns, Chem. Eng. Prog. 48 (1952) 89-94.
12. X. Yang, Z.C. Zheng, S. Winecki, S. Eckels, Model simulation and experiments of flow and mass transport through a nano-material gas filter, Appl. Math. Model. 37 (2013) 9052-9062.
13. E.A. Moreira, M.D.M. Innocentini, J.R. Coury, Permeability of ceramic foams to compressible and incompressible flow, J. Eur. Ceram. Soc. 24 (2004) 3209-3218.
14. J. Petrasch, F. Meier, H. Friess, A. Steinfeld, Tomography based determination of permeability, Dupuit-Forchheimer coefficient, and interfacial heat transfer coefficient in reticulate porous ceramics, Int. J. Heat Fluid Flow 29 (2008) 315-326.
15. R. Salomão, V.C. Pandolfelli, The particle size distribution effect on the drying efficiency of polymeric fibers containing castables, Ceram. Int. 34 (2008) 173-180.
16. Y.L. Bruni, L.B. Garrido, E.F. Aglietti, Effect of high alumina cement on permeability and structure properties of ZrO2 composites, Ceram. Int. 38 (2012) 1755-1763.
17. K. Donadel, C.R. Rambo, W.S. Chacon, M.D.M. Innocentini, R.C. Catapan, D. Muller, A.A.M. Oliveira, A.P.N. Oliveira, Effect of processing route on the properties of Ni-based catalytic filters obtained from natural amorphous silica fibers, Ceram. Int. 38 (2012) 6243-6252.
18. A. Erić, D. Dakić, S. Nemoda, M. Komatina, B. Repić, Experimental method for determining Forchheimer equation coefficients related to flow of air through the bales of soy straw, Int. J. Heat Mass Transf. 54 (2011) 4300-4306.
19. W. Sobieski, A. Trykozko, Sensitivity aspects of Forchheimer's approximation, Transp. Porous Media 89 (2011) 155-164.
20. R. Barree, M. Conway, Beyond beta factors: a complete model for Darcy, Forchheimer, and Trans-Forchheimer flow in porous media, SPE Annual Technical Conference and Exhibition, 2004.
21. H. Huang, J. Ayoub, Applicability of the Forchheimer equation for non-Darcy flow in porous media, SPE J. 13 (2008) 112-122.
22. S. Jaganathan, H. Vahedi Tafreshi, B. Pourdeyhimi, A realistic approach for modeling permeability of fibrous media: 3-D imaging coupled with CFD simulation, Chem. Eng. Sci. 63 (2008) 244-252.
23. E. Zermatten, S. Haussener, M. Schneebeli, A. Steinfeld, Tomography-based determination of permeability and Dupuit-Forchheimer coefficient of characteristic snow samples, J. Glaciol. 57 (2011) 811-816.
24. C.P. Chukwudozie, M. Tyagi, S.O. Sears, C.D. White, Prediction of non-Darcy coefficients for inertial flows through the castlegate sandstone using image-based modeling, Transp. Porous Media 95 (2012) 563-580.
25. S.A. Hosseini, H. Vahedi Tafreshi, Modeling particle-loaded single fiber efficiency and fiber drag using ANSYS-Fluent CFD code, Comput. Fluids 66 (2012) 157-166.
26. C.Y. Wu, Y.M. Ferng, C.C. Chieng, C.C. Liu, Investigating the advantages and disadvantages of realistic approach and porous approach for closely packed pebbles in CFD simulation, Nucl. Eng. Des. 240 (2010) 1151-1159.
27. A. Atta, S. Roy, K.D.P. Nigam, Investigation of liquid maldistribution in trickle-bed reactors using porous media concept in CFD, Chem. Eng. Sci. 62 (2007) 7033-7044.
28. M. Teitel, On the applicability of the Forchheimer equation in simulating flow through woven screens, Biosyst. Eng. 109 (2011) 130-139.
29. K. Vafai, Handbook of Porous Media, CRC Press, 2009.
30. F. Civan, Porous Media Transport Phenomena, John Wiley & Sons, 2011.
31. S. Patankar, Numerical Heat Transfer and Fluid Flow, CRC Press, 1980.