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Theoretical velocity distributions downstream of non-uniform single and multiple smoothing screens

Published online by Cambridge University Press:  04 July 2016

N. A. Jackson*
Affiliation:
Marchwood Engineering Laboratories, Central Electricity Generating Board

Extract

Smoothing screens are frequently used in wind tunnels and other ducts to minimise irregularities in velocity profiles and reduce turbulence.

There is an optimum value for the screen pressure drop coefficient which, for wire gauzes, corresponds to an open area ratio less than 0·5 if only one screen is used. However, screens with open area ratios of about 0·5 or lower, produce lateral non-uniformities in the downstream flow due to jet coalescence. To avoid coalescence, two or more relatively open screens may be used in succession, either so close as to behave more or less as a single screen or more spaced out with each screen operating independently. It is the latter situation which is considered in detail in this note.

Because of inevitable manufacturing tolerances there will always be errors in the characteristic screen parameters, which will make the screen impose its own irregularities on the downstream flow.

Type
Technical Notes
Copyright
Copyright © Royal Aeronautical Society 1972 

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References

1. Baines, W. D. and Peterson, E. G. An investigation of flow through screens. Trans ASME, Vol 73, p. 467. 1951 Google Scholar
2. Bradshaw, P. The effect of wind tunnel screens on nominally two-dimensional boundary layers. J Fluid Mechanics, Vol 22, No 4, p. 679. 1965.Google Scholar
3. Schubauer, G. B., Spangenberg, W. G. and Klebanoff, P. S. Aerodynamic characteristics of damping screens. NACA Tech. Note 2001. 1950.Google Scholar
4. De vahl Davis, G. The flow of air through wire screens. Proc. First Australasian Conference on Hydraulics and Fluid Mechanics. Pergamon Press, 1964.Google Scholar
5. Cowdrey, C. F. A simple method for the design of wind tunnel velocity profile grids. NPL Aero Note 1055. 1967.Google Scholar
6. Batchelor, G. K. The theory of homogeneous turbulence. Cambridge. 1953.Google Scholar
7. Taylor, G. I. and Batchelor, G. K. The effect of wire gauze on small disturbances in a uniform stream. Q. I. Mechanics and Applied Mathematics, Vol 11, No 1, p. 1. 1949.Google Scholar
8. Reynolds, A. J. Flow deflection by gauze screens. J. Mechanical Engineering Science, Vol 11, No 3, p. 290. 1969.Google Scholar
9. Elder, J. W. Steady flow through non-uniform gauzes of arbitrary shape. J. Fluids Mechanics, Vol 5, No 3, p. 355. 1959.Google Scholar
10. Pankhurst, R. C. and Holder, D. W. Wind tunnel technique. Pitman. 1965.Google Scholar
11. Lumley, J. L. and McMahon, J. F. Reducing water tunnel turbulence by means of a honeycomb, J. Basic Engineering, Vol 89, No 4, p. 764. 1967.Google Scholar