Forced convection past a heated cylinder in a porous medium using a thermal nonequilibrium model: Finite Péclet number effects

International Journal of Thermal Sciences

Volumn 43, Issue 3, 2004, Pages 213-220

  Wong, W Sam ^a,c   Rees, D Andrew S ^a   Pop, Ioan ^b  

^a University of Bath   (United Kingdom)

^b BABE BOLYAI UNIVERSITY   (Romania)

^c UNIVERSITY OF SHEFFIELD   (United Kingdom)

Author keywords

Cylinder; Finite P clet number; Forced convection; Local thermal nonequilibrium; Porous media

Indexed keywords

ENGINE CYLINDERS; HEAT TRANSFER; NUMERICAL ANALYSIS; POROUS MATERIALS;

FINITE PÉCLET NUMBER; LOCAL THERMAL NONEQUILIBRIUM;

FORCED CONVECTION;

EID: 33344463690     PISSN: 12900729     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.ijthermalsci.2003.07.005     Document Type: Article

References (9)

1. W.J. Minkowycz, A. Haji-Sheikh, and K. Vafai On departure from local thermal equilibrium in porous media due to a rapidly changing heat source: the Sparrow number Internat. J. Heat Mass Transfer 42 1999 3373 3385
2. D.A.S. Rees, and I. Pop Vertical free convection boundary layer flow in a porous medium using a thermal nonequilibrium model J. Porous Media 3 2000 31 44
3. A.V. Kuznetsov Thermal nonequilibrium forced convection in porous media D.B. Ingham I. Pop Transport Phenomena in Porous Media 1998 Pergamon Oxford 103 129
4. K. Vafai, and A. Amiri Non-Darcian effects in combined forced convective flows D.B. Ingham I. Pop Transport Phenomena in Porous Media 1998 Pergamon Oxford 313 329
5. I. Pop, and B. Yan Forced convection flow past a cylinder and a sphere in a Darcian fluid at large Péclet numbers Internat. Comm. Heat Mass Transfer 25 1998 261 267
6. D.A.S. Rees, A.P. Bassom, I. Pop, Forced convection past a heated cylinder in a porous medium using a thermal nonequilibrium model: boundary layer analysis. Eur. J. Mech. B. Fluids, submitted for publication
7. D.A. Nield, and A. Bejan Convection in Porous Media second ed. 1999 Springer New York
8. G.D. Smith Numerical Solution of Partial Differential Equations: Finite Difference Methods second ed. 1978 OUP Oxford
9. M. Kloker, U. Konzelmann, and H. Fasel Outflow boundary conditions for spatial Navier-Stokes simulations of transitional boundary-layers AIAA J. 31 1993 620 628