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An optimal control approach for alleviationof tiltrotor gust response

Published online by Cambridge University Press:  27 January 2016

D. Muro
Affiliation:
University Roma Tre, Department of Mechanical and Industrial Engineering, Via della Vasca Navale, Rome, Italy
M. Molica Colella
Affiliation:
University Roma Tre, Department of Mechanical and Industrial Engineering, Via della Vasca Navale, Rome, Italy
J. Serafini
Affiliation:
University Roma Tre, Department of Mechanical and Industrial Engineering, Via della Vasca Navale, Rome, Italy
M. Gennaretti*
Affiliation:
University Roma Tre, Department of Mechanical and Industrial Engineering, Via della Vasca Navale, Rome, Italy

Abstract

The alleviation of gusts effects on a tiltrotor inaeroplane and helicopter operation modes obtained byan optimal control methodology based on theactuation of elevators, wing flaperons andswashplate is examined. An optimal observer forstate estimate is included in the compensatorsynthesis, with the Kalman-Bucy filter applied inthe presence of stochastic noise. Tiltrotor dynamicsis simulated through an aeroelastic model thatcouples rigid-body motion with wing and proprotorstructural dynamics. An extensive numericalinvestigation examines effectiveness and robustnessof the applied control procedure, taking intoaccount the action of both deterministic andstochastic vertical gusts. In addition, a passivepilot model is included in the aeroelastic loop andthe corresponding effects on uncontrolled andcontrolled gust response are analysed.

Information

Type
Research Article
Copyright
Copyright © Royal Aeronautical Society 2012 

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References

1. Johnson, J. Optimal control alleviation of tilting proprotor gust response, J Aircr, 1977, 14, pp 301308.Google Scholar
2. Nguyen, K., Betzina, M. and Kitaplioglu, C. Full-scale demonstration of higher harmonic control for noise and vibration reduction on the XV-15 rotor, J American Helicopter Society, 2001, 46, (3), pp 182191.Google Scholar
3. Theodorsen, T. General theory of aerodynamic instability and the mechanism of flutter, NACA Report 496, 1935.Google Scholar
4. Greenberg, J.M. Airfoil in sinusoidal motion in a pulsating stream, NACA TN-1326, 1947.Google Scholar
5. Hodges, D.H. and Dowell, E.H. Nonlinear equation for the elastic bending and torsion of twisted nonuniform rotor blades, NASA TN D-7818, 1974.Google Scholar
6. Friedland, B. Control System Design. An Introduction to State-Space Methods, McGraw-Hill, New York, USA, 1986.Google Scholar
7. Mayo, J.R. The involuntary participation of a human pilot in a helicopter collective control loop, Proceedings of the 15th European Rotorcraft Forum, Amsterdam, The Netherlands, September 1989.Google Scholar
8. Gennaretti, M., Molica Colella, M. and Bernardini, G. Prediction of tiltrotor vibratory loads with inclusion of wing-proprotor aerodynamic interaction, J Aircr, 2010, 47, (1), pp 7179.Google Scholar
9. Gennaretti, M. and Bernardini, G. Aeroelastic response of helicopter rotors using a 3D unsteady aerodynamic solver, Aeronaut J, December 2006, 110, (1114), pp 793801.Google Scholar
10. Gennaretti, M. and Greco, L. Time-dependent coefficient reduced-order model for unsteady aerodynamics of proprotors, J Aircr, 2005, 42, (1), pp 138147.Google Scholar
11. Johnson, W. Analytical model for tilting proprotor aircraft dynamics, including blade torsion and coupled bending modes, and conversion mode operation, NASA TM X-62, 369, 1974.Google Scholar
12. Etkin, B. Dynamics of Atmospheric Flight, Wiley, New York, USA, 1972.Google Scholar
13. Parham, T. Jr and Popelka, D. V22 pilot-in-the-loop aeroelastic stability analysis, Proceedings of the 47th Annual Forum of the American Helicopter Society, Phoenix, Arizona, USA, May 1991.Google Scholar
14. Mclean, D. Automatic Flight Control Systems, Prentice Hall, Englewood Cliffs, New Jersey, 1990.Google Scholar
15. Johnson, W. Analytical modeling requirements for tilting proprotor aircraft dynamics, NASA TN D-8013, 1975.Google Scholar
16. Nixon, M.W. Aeroelastic Response and Stability of Tiltrotors with Elastically-Coupled Composite Rotor Blades, PhD Thesis, University of Maryland, USA, 1993.Google Scholar