Some Stability Problems of Ground Effect Wing Vehicles in Forward Motion

Author:

Kumar P E

Abstract

SummaryRecent advances in the development of ground cushion vehicles have indicated the need for a more efficient means of providing lift at the higher speeds envisaged in the future. A wing operating in ground effect could provide this lift and might be far more attractive economically than the “Hovercraft”. This note investigates some of the stability aspects of such a “Ground Effect Wing” Vehicle, using linear analysis, by developing the relevant equations of motion and examining the characteristic equations using quasi-steady derivatives, at fixed heights, obtained from wind-tunnel tests. In addition comparison is made between an analogue simulation of a GEW and the flight paths obtained from a free-flight model. This investigation showed that the longitudinal mode of oscillation for both single and tandem-wings with endplates was unstable and artificial stability was necessary. The lateral mode of oscillation for a single wing was stable in both roll and yaw, the latter being subject to fin and endplate configurations. The effects of the force, and moment, rate of change of height derivatives were not considered, as values for these derivatives were not available. Some proposals for future work include the development of suitable aerofoil sections for operation near the ground and the investigation of slender bodies in ground effect.

Publisher

Cambridge University Press (CUP)

Subject

General Engineering

Reference11 articles.

1. On the minimum induced drag of Ground Effect Wings;Ashill;Aeronautical Quarterly,,1970

2. Kumar P E The College of Aeronautics Whirling Arm. College of Aeronautics Note Aero 174, 1967.

3. Kumar P E On the stability of the Ground Effect Wing vehicle. Southampton University, PhD thesis, June 1969.

4. Kumar P E On the longitudinal dynamic stability of a Ground Effect Wing. College of Aeronautics Report, Aero 202, 1968.

5. Neumark S Problems of longitudinal stability below minimum drag speed, and theory of stability under constraint. ARC R & M 2983, 1953.

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