Görtler vortices promoted by wall roughness

Fluid Dynamics Research

Volumn 19, Issue 6, 1997, Pages 343-362

  Bottaro, Alessandro ^a   Zebib, Abdelfattah ^b  

^a EPFL   (Switzerland)

^b RUTGERS UNIVERSITY   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

BOUNDARY CONDITIONS; BOUNDARY LAYER FLOW; EQUATIONS OF MOTION; PERTURBATION TECHNIQUES; STABILITY; SURFACE ROUGHNESS; THREE DIMENSIONAL; WALL FLOW;

FLOW INSTABILITY; GORTLER VORTEX; LINEAR STABILITY THEORY; UPSTREAM FLOW DISTRIBUTION; VORTEX FORMATION; VORTEX GROWTH; WALL ROUGHNESS;

VORTEX FLOW;

FLUID DYNAMICS; MODELLING-MATHEMATICAL; VORTICES; WALLS;

EID: 0031171021     PISSN: 01695983     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0169-5983(96)00055-X     Document Type: Article

References (28)

1. I. Tani, Prediction of longitudinal vortices in the boundary layer along a curved wall, J. Geophys. Res. 67 (1962) 3075.
2. H. Bippes and H. Görtler, Dreidimensionale Störungen in der Grenzschicht an einer konkaven Wand, Acta Mechanica 14 (1972) 251.
3. J.D. Swearingen and R.F. Blackwelder, The growth and breakdown of streamwise vortices in the presence of a wall, J. Fluid Mech. 182 (1987) 255.
4. P. Petitjeans, Étude expérimentale des instabilités de couche limites sur des parois concaves: instabilité de Görtler, Ph.D. Thesis, University Paris VI (1992).
5. J.M. Floryan and W.S. Saric, Stability of Görtler vortices in boundary layers, AIAA J. 20 (1982) 316; see also: Wavelength selection and the growth of Görtier vortices, AIAA J. 22 (1984) 1529.
6. J.M. Floryan and W.S. Saric, Stability of Görtler vortices in boundary layers, AIAA J. 20 (1982) 316; see also: Wavelength selection and the growth of Görtier vortices, AIAA J. 22 (1984) 1529.
7. A. Bottaro, B.G.B. Klingmann and A. Zebib, Görtler vortices with system rotation, Theoret, Comput. Fluid Dyn. 8 (1996) 325.
8. P. Hall, Görtler vortices in growing boundary-layers: the leading edge receptivity problem, linear growth and the non-linear breakdown stage, Mathematika 37 (1990) 151.
9. J.P. Denier, P. Hall and S. Seddougui, On the receptivity problem for Görtler vortices: vortex motions induced by wall roughness, Phil. Trans. Roy. Soc. London A 335 (1991) 51.
10. A.P. Bassom and P. Hall, On the receptivity problem for O(1) wavelength Görtler vortices, Proc. Roy. Soc. A 446 (1994) 499.
11. F.P. Bertolotti, Vortex generation and wave-vortex interaction over a concave plate with roughness and suction, ICASE Report No. 93-101.
12. J.D. Swearingen and R.F. Blackwelder, Parameters controlling the spacing of streamwise vortices on concave walls, AIAA Paper No. 83-0380 (1983).
13. P. Hall, The linear development of Görtler vortices in growing boundary layers, J. Fluid Mech. 130 (1983) 41.
14. H. Bippes and H. Deyhle, Das receptivity-problem in Grenzschichten mit längswirbelartigen Störungen, Z. Flugwiss. Weltraumforsch. 16 (1992) 34.
15. B. Müller and H. Bippes, Experimental study of instability modes in a three-dimensional boundary layer, in: Fluid Dynamics of Three-Dimensional Turbulent Shear Flows and Transition, AGARD C-P 438 (1988).
16. H. Bippes and B. Müller, Disturbance growth in an unstable three-dimensional boundary layer, in: Numerical and Physical Aspects of Aerodynamic Flows, Vol. IV, ed. T. Cebeci (Springer, Berlin, 1990).
17. H. Bippes, Experiments on transition in three-dimensional accelerated boundary layer flows, in: Proc. R.Ae.S. Boundary Layer Transition and Control (Cambridge, UK, 1991).
18. R.H. Radeztsky Jr., M.S. Reibert, W.S. Saric and S. Takagi, Effect of micronsized roughness on transition in swept- wing flows, AIAA Paper No. 93-0076 (1993).
19. R.H. Radeztsky Jr., M.S. Reibert and W.S. Saric, Development of stationary cross-flow vortices on a swept wing, AIAA Paper No. 94-2373 (1994).
20. W.S. Saric, J.A. Hoos and R.H. Radeztsky Jr., Boundary layer receptivity of sound with roughness, in: Boundary Layer Stability and Transition, ASME FED, Vol. 114, eds. D.C. Reda, H.L. Reed and R. Kobayashi (1991).
21. P.R. Spalart, Numerical study of transition induced by suction devices, in: Near-wall Turbulent Flows, eds: R.M.C. So, C.G. Speziale and B.E. Launder (Elsevier, Amsterdam, 1993) p. 849.
22. S.V. Patankar and D.B. Spalding, A calculation procedure for heat, mass and momentum transfer in three-dimensional parabolic flows, Int. J. Heat Mass Transfer 15 (1972) 1787.
23. P. Luchini and A. Bottaro, A time-reversed approach to the study of Görtler instabilities, in: Advances in Turbulence VI, eds. S. Gantilakis, L. Machiels and P.A. Monkewitz (Kluwer Academic Publishers, Dordrecht, 1996) p. 369.
24. R.F. Blackwelder, Analogies between transitional and turbulent boundary layers, Phys. Fluids 26 (1983) 2807.
25. A. Bottaro, On longitudinal vortices in curved channel flow, J. Fluid Mech. 251 (1993) 627.
26. Y. Guo and W.H. Finlay, Wavenumber selection and irregularity of spatially developing non-linear Dean and Görtler vortices, J. Fluid Mech. 264 (1994) 1.
27. R.T. Davis, A procedure for solving the compressible interacting boundary layer equations for subsonic and supersonic flows, AIAA paper 84-1614 (1984).
28. F.T. Smith and J.H. Merkin, Triple-deck solutions for subsonic flow past humps, steps, concave or convex corners and wedge trailing edges, J. Comp. Phys. 10 (1982) 7.