Final steady flow near a stagnation point on a vertical surface in a porous medium

International Journal of Heat and Mass Transfer

Volumn 49, Issue 23-24, 2006, Pages 4681-4686

  Merrill, Keith ^a   Beauchesne, Matthew ^a   Previte, Joseph ^a   Paullet, Joseph ^a   Weidman, Patrick ^b  

^a BEHREND COLLEGE   (United States)

^b University of Colorado at Boulder   (United States)

Author keywords

Boundary layer; Boundary value problem; Stability; Stagnation point

Indexed keywords

BOUNDARY LAYER FLOW; COMPUTATION THEORY; NUMERICAL ANALYSIS; PROBLEM SOLVING; STEADY FLOW; SYSTEM STABILITY;

BOUNDARY VALUE PROBLEM; DARCIAN FLUID-SATURATED POROUS MEDIUM; FINAL STATE FLOW; STAGNATION POINT;

MIXED CONVECTION;

BOUNDARY LAYER FLOW; COMPUTATION THEORY; MIXED CONVECTION; NUMERICAL ANALYSIS; PROBLEM SOLVING; STEADY FLOW; SYSTEM STABILITY;

EID: 33746921933     PISSN: 00179310     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.ijheatmasstransfer.2006.02.056     Document Type: Article

References (11)

1. In: Ingham D.B., and Pop I. (Eds). Transport Phenomena in Porous Media (1998), Pergamon, Oxford (vol. II, 2002)
2. Nield D.A., and Bejan A. Convection in Porous Media. second ed. (1999), Springer, New York
3. In: Vafai K. (Ed). Handbook of Porous Media (2000), Marcel Dekker, New York
4. Pop I., and Ingham D.B. Convective Heat Transfer: Mathematical and Computational Modelling of Viscous Fluids and Porous Media (2001), Pergamon, Oxford
5. In: Bejan A., and Kraus A.D. (Eds). Heat Transfer Handbook (2003), Wiley, New York
6. Nazar R., Amin N., and Pop I. Unsteady mixed convection boundary layer flow near the stagnation point on a vertical surface in a porous medium. Int. J. Heat Mass Transfer 47 (2004) 2681-2688
7. Riley N., and Weidman P.D. Multiple solutions of the Falkner-Skan equation for flow past a stretching boundary. SIAM J. Appl. Math. 49 (1989) 1350-1358
8. P.D. Weidman, A.M.J. Davis, D.G. Kubitschek, Multiple solutions of two boundary layer flows with moving surfaces and transpiration: Uniform velocity and uniform shear. Quart. J. Mech. Appl. Math., sub judice.
9. Williams J.C., and Rhyne T.H. Boundary layer development on a wedge impulsively set into motion. SIAM J. Appl. Math. 38 (1980) 215-224
10. McLeod J.B., and Rajagopal R.K. On the uniqueness of flow of a Navier-Stokes fluid due to a stretching boundary. Arch. Rat. Mech. Anal. 98 (1987) 385-393
11. Merkin J.H. Mixed convection boundary layer flow on a vertical surface in a saturated porous medium. J. Eng. Math. 14 (1980) 301-313