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Lift Distribution and Lift-Induced Drag Ratio of a Finite Wing in an Infinite Cascade

Published online by Cambridge University Press:  04 July 2016

B. Lakshminarayana
B. Lakshminarayana*
Affiliation:
Department of Mechanical Engineering, University of Liverpool
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Extract

In a recent note a method was developed for calculating the reduction in average lift of a cascade aerofoil due to trailing vortices, neglecting the interference due to blockage and stream curvature. Using the numerical values (for a rectangular aerofoil in an unstaggered cascade of finite wings) of the coefficients in the series for the circulation distribution obtained from the Liverpool University DEUCE programme referred to in the previous note, the effect of interference on the spanwise lift distribution has been studied. The analysis has been extended to predict the lift-induced drag ratio of a finite wing in a cascade.

Type
Technical Notes
Information
The Aeronautical Journal , Volume 66 , Issue 624 , December 1962 , pp. 785 - 789
Copyright
Copyright © Royal Aeronautical Society 1962

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References

1.Lakshminarayana, B. (1962). Interference Effects in an Infinite Cascade of Wings of Finite Span. Journal of the Royal Aeronautical Society, July 1962.Google Scholar
2.Glauert, H. (1948). Aerofoil and Airscrew Theory. Cambridge University Press, 1948.Google Scholar
3. English Electric Co., Ltd., Kidsgrove, Alpha Code DEUCE Manual (1960).Google Scholar
4.Lakshminarayana, B. and Horlock, J. H. (1962). Tip Clearance Flow and Losses for an Isolated Compressor Blade. A.R.C. Report 23,818 (June 1962). To be published as ARC, R&M.Google Scholar
5.Kaplan, E. L. (1952). Numerical Integration Near a Singularity. Jl. Maths and Phys., Vol. 31, April 1952.Google Scholar
6.Forsythe, G. E. (1958). Singularity and Near Singularity in Numerical Analysis. Am. Math. Monthly, Vol. LXV, No. 4, 1958.Google Scholar
7.Dwight, H. B. (1961). Tables of Integrals. Macmillan (1961).Google Scholar