Free convective stagnation-point flow in a porous medium using a thermal nonequilibrium model

International Communications in Heat and Mass Transfer

Volumn 26, Issue 7, 1999, Pages 945-954

  Rees, D A S ^a   Pop, I ^b  

^a University of Bath   (United Kingdom)

^b BABE BOLYAI UNIVERSITY   (Romania)

Author keywords

[No Author keywords available]

Indexed keywords

BOUNDARY LAYER FLOW; HEAT TRANSFER; HEAT TRANSFER COEFFICIENTS; MATHEMATICAL MODELS; POROUS MATERIALS; THERMAL EFFECTS; THERMODYNAMICS; TWO DIMENSIONAL;

STAGNATION POINT; THERMAL NON EQUILIBRIUM MODEL; TWO TEMPERATURE MODEL;

NATURAL CONVECTION;

BOUNDARY LAYER; CONVECTION; MATHEMATICAL MODELING; POROUS MEDIUM; STAGNATION POINT;

EID: 0033213628     PISSN: 07351933     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0735-1933(99)00084-6     Document Type: Article

References (9)

1. nd edition). Springer, New York (1998).
2. 2. D.B. Ingham and I. Pop (eds.), Transport Phenomena in a Porous Media. Pergamon, Oxford (1998).
3. 3. M. Combarnous, C.R. Acad. Sci. Paris A275, 1375 (1972).
4. 4. M. Combarnous and S. Bories, Int. J. Heat Mass Transfer 17, 505 (1974).
5. 5. A.V. Kuznetsov, Thermal nonequilibrium forced convection in porous media. In Transport Phenomena in Porous Media, pp. 103-130 (D.B. Ingham and I. Pop, eds.). Pergamon, Oxford (1998).
6. 6. K. Vafai and A. Amiri, Non-Darcian effects in confined forced corrective flows. In Transport Phenomena in Porous Media, pp.313-329 (D.B. Ingham and I. Pop, eds.). Pergamon, Oxford
7. 7. D.A.S. Rees and I. Pop, Vertical free convective boundary-layer flow in a porous medium using a thermal nonequilibrium model. To appear in Journal of Porous Media
8. 8. P. Cheng and W.J. Minkowycz, J. Geophys. Res. 82, 2040 (1977).
9. 9. D.A.S. Rees, Free convective boundary-layer flow from a heated surface in a layered porous medium. To appear in J. Porous Media.