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Vortex Shedding from a Circular Cylinder in Oscillatory Flow

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Unsteady Turbulent Shear Flows

Abstract

Since Strouhal demonstrated, one century ago, that circular cylinders gave rise to vortices shedding, with a dimensionless frequency S = FSod/V of constant value over a wide range of conditions, a lot of work relative to aerodynamics of bluff bodies has been done. The main results concerning cylinders in cross-flow are described in detail in the reviews by Morkovin(1).

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Abbreviations

A=\(= \frac{\Delta }{{2\pi f}} \) :

amplitude of longitudinal oscillating cylinders

CD :

drag coefficient

CL :

lift coefficient

d:

diameter fo the cylinder

F:

frequency of flow oscillation

FE :

frequency of stongest peak in power spectra

FS :

frequency of vortex shedding

FSo :

frequency of natural vortex shedding

Re:

Reynolds number:\(\frac{{{{V}_{\infty }}.d}}{v}\)

S:

Strouhal number:\(\frac{{{{F}_{S}}.d}}{{{{V}_{\infty }}}}\)

T:

period of the oscillating flow

TS :

period of vortex shedding

t:

time

V :

velocity of indident flow

ΔV:

amplitude of velocity fluctuations

Vn :

mean velocity

θ:

angular position on the cylinder

λ:

\(= \frac{{\Delta V}}{{{{V}_{\infty }}}}\)reduced amplitude.

References

  1. Morkovin, M.V.,“Flow around a circular cylinder”, A.S.M.E. Symposium on fully Separated Flows, May 1954, pp. 102–118.

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  3. Mc Croskey, W.J., “Some current research in unsteady fluid dynamics”. The 1976 Freeman Scholar lecture - Journal of Fluid Engineering, March 1977, Vol.99.

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  7. Stansby, P.K., “The locking-on of vortex shedding due to cross - stream vibration of circular cylinders in uniform and shear flows”. J. of Fluid Mechanics, Vol.74, Pt. 4, 1976, pp. 641–665.

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© 1981 Springer-Verlag, Berlin, Heidelberg

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Barbi, C., Favier, D., Maresca, C. (1981). Vortex Shedding from a Circular Cylinder in Oscillatory Flow. In: Michel, R., Cousteix, J., Houdeville, R. (eds) Unsteady Turbulent Shear Flows. International Union of Theoretical and Applied Mechanics. Springer, Berlin, Heidelberg. https://doi.org/10.1007/978-3-642-81732-8_20

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  • DOI: https://doi.org/10.1007/978-3-642-81732-8_20

  • Publisher Name: Springer, Berlin, Heidelberg

  • Print ISBN: 978-3-642-81734-2

  • Online ISBN: 978-3-642-81732-8

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