Distribution of local pressure and skin friction around a circular cylinder in cross-flow up to Re = 5 × 106

Author:

Achenbach E.

Abstract

In a large range of Reynolds numbers, 6 × 104 < Re < 5 × 106, the flow around single cylinders with smooth surfaces has been investigated. The high values of the Reynolds numbers were obtained in a test channel which could be pressurized up to 40 bar of static pressure. New experiments were performed to measure the local pressure and skin friction distribution around the cylinder. From these results the total drag, the pressure drag and the friction drag were calculated. By means of the skin friction distribution the position of the separation points, separation bubbles or transition points can be localized. These data allow one to define three states of the flow: the subcritical flow, where the boundary layer separates laminarly; the critical flow, in which a separation bubble, followed by a turbulent reattachment, occurs; and the supercritical flow, where an immediate transition from the laminar to the turbulent boundary layer is observed at a critical distance from the stagnation point. According to the total drag coefficient the values found in this paper connect the subcritical region represented by the measurements of Wieselsberger (1923) and Fage & Warsap (1930) with the supercritical range in which Roshko (1961) carried out his experiments.

Publisher

Cambridge University Press (CUP)

Subject

Mechanical Engineering,Mechanics of Materials,Condensed Matter Physics

Reference16 articles.

1. Grosse, H. & Scholz, F. 1965 Der Hochdruck-Gaskanal. Kerntechnik , Heft 4. München: Thiemig.

2. Bradshaw, P. & Gregory, N. 1959 The determination of local turbulent skin friction from observations in the viscous sub-layer.Aero. Res. Counc. Lond. R. & M. no. 3202.

3. Wieselsberger, C. 1923 Versuche über den Widerstand gerundeter und kantiger Körper.Ergebnisse AVA Göttingen II Lieferung (1923).

4. Roshko, A. 1961 Experiments of the flow past a circular cylinder at very high Reynolds number J. Fluid Mech. 10,345–56.

5. Thom, A. 1929 An investigation of fluid flow in two dimensions.Aero. Res. Counc. Lond. R. & M. no. 1194.

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