Separation and reattachment near the leading edge of a thin oscillating airfoil

Author:

Cebeci Tuncer,Khattab A. A.,Schimke S. M.

Abstract

The evolution of unsteady boundary layers in the vicinity of the leading edge of a thin oscillating airfoil has been examined with a novel numerical method which is able to deal with the movement of the stagnation point and with regions of reverse and separated flow. Solutions to the unsteady boundary-layer equations, with a prescribed pressure distribution which causes flow reversal and separation, demonstrate the importance of numerical steps in distance and time and that a requirement similar to the stability criterion of Courant, Friedrichs and Lewy must be satisfied to avoid numerical errors. At the lower reduced frequencies of the investigation, solutions could not be obtained with this procedure and it was necessary to introduce interaction between the viscous and inviscid flows. The solutions obtained with the interactive method were increasingly different from those without interaction as the reduced frequency was decreased towards zero and, for some combinations of Reynolds number and frequency, exhibited behaviour consistent with the instability of separation bubbles.

Publisher

Cambridge University Press (CUP)

Subject

Mechanical Engineering,Mechanics of Materials,Condensed Matter Physics

Reference23 articles.

1. Cebeci, T. , Stewaetson, K. & Williams, P. G. 1981 Separation and reattachment near the leading edge of a thin airfoil at incidence.AGARD CP 291, Paper 20.

2. Veldman, A. E. P. 1981 New quasi-simultaneous method to calculate interacting boundary layers.AIAA J. 19,79–85.

3. Cowley, S. J. 1983 Computer extension and analytic continuation of Blasius' expansion for impulsive flow past a circular cylinder.J. Fluid Mech. 135,389–405.

4. Cebeci, T. 1976 Separated flows and their representation by boundary-layer equations. Mech. Engng Rep. ONR-CR215-234-2.California State University,Long Beach.

5. Stewartson, K. , Smith, F. T. & Kaups, K. 1982 Marginal separation.Stud. Appl. Maths 67,45–61.

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