TECHNICAL PAPERS
Apr 1, 2006

Modeling Response of Flexible High-Aspect-Ratio Wings to Wind Turbulence1

Publication: Journal of Aerospace Engineering
Volume 19, Issue 2

Abstract

Analytical modeling of the effect of wind turbulence on flexible high-aspect-ratio aircraft wings typical of unmanned air vehicles (UAVs). The wind model is derived from the Kolmogorov power-law spectrum random field turbulence model invoking the Taylor “frozen-field” hypothesis. The aerodynamic model is based on the typical-section compressible attached-flow with Kutta–Joukowski boundary conditions. The gust loading—both lift and moment—is calculated explicitly for M=0 and M=1 as typical of subsonic and transonic flow. The gust loading intensity is shown to decrease as the speed increases, so that the turbulence effects are not significant at transonic speeds. To calculate the wing response we use the continuum two degree-of-freedom cantilever beam model of Goland and derive explicit expressions of the spectral density of both the plunge (bending) and pitch (torsion) response for M=0 . Numerical results are presented for two illustrative wings. Most of the turbulence energy is in the 010H range. Since flexibility and high aspect ratio push flutter modes and speeds down, turbulence can be a significant safety issue for UAVs in particular.

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Acknowledgment

This research supported in part under NSF Grant No. NSFECS-0400730.

References

Balakrishnan, A. V. (1995). Introduction to random processes in engineering, Wiley, New York.
Balakrishnan, A. V. (2001). “Subsonic flutter suppression using self-straining actuators.” J. Franklin Inst., 338, 149–170.
Balakrishnan, A. V. (2003). “Possio integral equation of aeroelasticity theory.” J. Aerosp. Eng., 16(4), 139–154.
Balakrishnan, A. V. (2004). “On the transonic small disturbance potential equation.” AIAA J., 42(6), 1081–1088.
Balakrishnan, A. V., and Iliff, K. W. (2003). “A continuum aeroelastic model for inviscid subsonic bending-torsion wing flutter.” Proc., Int. Forum on Aeroelasticity and Structural Dynamics, Amsterdam (CD-Rom, file us-03.pdf).
Bisplinghoff, R. L., Ashley, H., and Halfman, R. L. (1955). Aeroelasticity, Addison–Wesley, New York.
Fung, Y. C. (1969). An introduction to the theory of aeroelasticity, Dover, New York.
Goland, M. (1945). “The flutter of a uniform cantilever wing.” J. Appl. Mech., 12(4), A-197–A-208.
Lin, J. C.-S. (2003). “Suppression of bending-torsion wing flutter using self-straining controllers.” Ph.D. dissertation, Univ. of California, Los Angeles.

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Information

Published In

Go to Journal of Aerospace Engineering
Journal of Aerospace Engineering
Volume 19Issue 2April 2006
Pages: 121 - 132

History

Received: Oct 15, 2004
Accepted: Jan 12, 2005
Published online: Apr 1, 2006
Published in print: Apr 2006

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Notes

Revised version of paper presented at the 24th Congress of the International Council of the Aeronautical Sciences, Yokohama, Japan, August 29 to September 3, 2004.

Authors

Affiliations

A. V. Balakrishnan [email protected]
Professor, Flight System Research Center, Univ. of California, Los Angeles, CA 90095-1594. E-mail: [email protected]

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