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The Application of Dynamic Programming to the Design of Invariant Auto-Stabilisers

Published online by Cambridge University Press:  04 July 2016

P. Dyer ,
A. R. M. Noton  and
D. Rutherford
P. Dyer
Affiliation:
formerly University of Nottingham, now University of Waterloo, Ontario
A. R. M. Noton
Affiliation:
formerly University of Nottingham, now University of Waterloo, Ontario
D. Rutherford
Affiliation:
formerly University of Nottingham, now Rolls-Royce Ltd, Derby
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Summary

In the past decade considerable attention has been given to the possibility of using self-adaptive control systems to cope with the problem of providing stability augmentation to aircraft over extended flight envelopes. On the other hand, it has sometimes been considered that insufficient attention has been given to the design of autostabilisers with fixed parameters. The authors have applied recent developments In dynamic programming to the design of aircraft autostabilisers. The methods provide a highly systematic approach to the design of multi-loop systems which is especially useful for control of the lateral mode. Furthermore, the resulting optimum multiple feedback coefficients vary little throughout the flight envelope and the use of fixed parameters for the whole of the flight envelope appears to be possible. Aerodynamic data for two aircraft were used: a supersonic VTOL aircraft and a supersonic transport.

Type
Research Article
Information
The Aeronautical Journal , Volume 70 , Issue 664 , April 1966 , pp. 469 - 476
Copyright
Copyright © Royal Aeronautical Society 1966

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References

1.Chatterjee, H. K.Multivariable Process Control. Proceedings of the 1st IFAC Congress. Moscow. 1960. Vol. 1 Butterworths 1961, p. 132.Google Scholar
2.Bohn, E. V. and Kasrand, T.Use of Matrix Transformations and system eigenvalues in the design of linear multivariable control systems. Proc. I.E.E. 110(5), p. 989, 1963.Google Scholar
3.Bellman, R.Dynamic Programming. Princetown University Press, Princetown. 1957.Google Scholar
4.Merriam, C. W.Optimization Theory and the Design of Feedback Control Systems. McGraw-Hill, New York. 1964.Google Scholar
5.Noton, A. R. M.Introduction to Variational Methods in Control Engineering. Pergamon, Oxford. 1965.Google Scholar
6.Duncan, W. J.Control and Stability of Aircraft. Cambridge University Press. 1959.Google Scholar