Numerical investigation of natural convection in an inclined enclosure filled with porous medium under magnetic field

International Journal of Heat and Mass Transfer

Volumn 50, Issue 17-18, 2007, Pages 3684-3689

  Wang, Q W ^a   Zeng, M ^a   Huang, Z P ^a   Wang, G ^a   Ozoe, H ^a  

^a XI'AN JIAOTONG UNIVERSITY   (China)

Author keywords

Local thermal non equilibrium (LTNE); Magnetic force; Natural convection; Porous medium

Indexed keywords

COMPUTATION THEORY; FLOW OF FLUIDS; MATHEMATICAL MODELS; PARAMETER ESTIMATION; POROUS MATERIALS;

DARCY MODEL; DARCY NUMBER; LOCAL THERMAL NON-EQUILIBRIUM (LTNE); MAGNETIC FORCE;

NATURAL CONVECTION;

COMPUTATION THEORY; FLOW OF FLUIDS; MATHEMATICAL MODELS; NATURAL CONVECTION; PARAMETER ESTIMATION; POROUS MATERIALS;

EID: 34247539955     PISSN: 00179310     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.ijheatmasstransfer.2007.01.045     Document Type: Article

References (17)

1. Nield D.A., and Bejan A. Convection in Porous Media. second ed. (1999), Springer-Verlag, Inc., New York
2. Ingham D.B., and Pop I. Transport Phenomena in Porous Media (1998), Pergamon, Oxford
3. Vafai K. Handbook of Porous Media vol. II (2004), Marcel Dekker, New York
4. Prasad V., and Kulacki F.A. Convective heat transfer in a rectangular porous cavity effect of aspect ratio on flow structure and heat transfer. J. Heat Transfer 106 1 (1984) 158-165
5. Baytas A.C., and Pop I. Free convection in oblique enclosures filled with a porous medium. Int. J. Heat Mass Transfer 42 6 (1999) 1047-1057
6. Al-Amiri A.M. Natural convection in porous enclosures the application of the two-energy equation model. Numer. Heat Transfer A 41 8 (2002) 817-834
7. Basak T., Roy S., Paul T., and Pop I. Natural convection in a square cavity filled with a porous medium: Effects of various thermal boundary conditions. Int. J. Heat Mass Transfer 49 7-8 (2006) 1430-1441
8. Caltagirone J.P., and Bories S. Solutions and stability criteria of natural convective flow in an inclined porous layer. J. Fluid Mech. 155 6 (1985) 267-287
9. Vasseur P., Satish M.G., and Robillard L. Natural convection in a thin inclined porous layer exposed to a constant heat flux. Int. J. Heat Mass Transfer 30 3 (1987) 537-549
10. Sen M., Vasseur P., and Robillard L. Multiple steady states for unicellular natural convection in an inclined porous layer. Int. J. Heat Mass Transfer 30 10 (1987) 2097-2113
11. Baytas A.C. Entropy generation for natural convection in an inclined porous cavity. Int. J. Heat Mass Transfer 43 12 (2000) 2089-2099
12. Ozoe H. Magnetic Convection (2005), Imperial College Press
13. Shigemitsu R., Tagawa T., and Ozoe H. Numerical computation for natural convection of air in a cubic enclosure under combination of magnetizing and gravitational forces. Numer. Heat Transfer A 43 5 (2003) 449-463
14. Park H.M., and Jung W.S. Numerical solution of optimal magnetic suppression of natural convection in magneto-hydrodynamic flows by empirical reduction of modes. Comput. Fluids 31 3 (2002) 309-334
15. Riki Noda, Masayuki Kaneda, Toshio Tagawa, Hiroyuki Ozoe, Magnetizing convection of air in a cubical enclosure with one magnetic coil either over the top wall or over the bottom wall, in Heat Transfer 2002: Proceedings of the Twelfth International Heat Transfer Conference, vol. 2, Grenoble, France, 2002, pp. 549-554.
16. Patankar S.V. Numerical Heat Transfer and Fluid Flow (1980), Hemisphere/McGraw-Hill, New York
17. Bai B., Yabe A., Qi J., and Wakayama N.I. Quantitative analysis of air convection caused by magnetic-fluid coupling. AIAA J. 37 12 (1999) 1538-1543