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Aircraft program motion along a predetermined trajectory Part II. Numerical simulation with application of spline functions to trajectory definitions

Published online by Cambridge University Press:  04 July 2016

W. Blajer
W. Blajer*
Affiliation:
Department of Mechanics, Technical University of Radom, Poland
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Extract

Aspects of numerical simulation of aircraft program flight along a predetermined trajectory are presented. An emphasis is laid on the problem of describing the required trajectory by means of a succession of defined points. A spline function method is used for interpolation and smoothing routines. Some numerical illustrations of aircraft trajectory flight simulation (only planar motion) are demonstrated and discussed.

Type
Research Article
Information
The Aeronautical Journal , Volume 94 , Issue 932 , February 1990 , pp. 53 - 58
Copyright
Copyright © Royal Aeronautical Society 1990 

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References

1. Blajer, W. and Parczewski, J. Aircraft program motion along a predetermined trajectory. Part I. Mathematical modelling, Aeronaut J, Jan. 1990, 94, (931), pp 17–23.Google Scholar
2. Blajer, W. Modelling of aircraft program motion with application to circular loop simulation, Aeronaut J, Aug./Sept. 1988, 92, (917), pp 289–296.Google Scholar
3. Blajer, W. Modelling and control of systems with program constraints, Adv Modell Simul, 1988, 12, (2), pp 53–63.Google Scholar
4. Gear, C. W. The simultaneous numerical solution of differential/algebraic systems, IEEE Trans Circuit Theor, 1971, TC-18, pp 89–95.Google Scholar
5. Gear, C. W. and Petzold, L. R. ODE methods for the solution of differential/algebraic systems, SIAM J Numer Anal, Aug. 1984, 21, (4), pp 716–728.Google Scholar
6. Ahlberg, J. H., Nilson, E. N. and Walsh, J. L. The theory of splines and their applications, Academic Press, New York-London, 1967.Google Scholar
7. Späth, H. Spline Algorithmen zur Konstruktion glatter Kurven und Flachen, Oldenbourg Verlag, München-Wien. 1983.Google Scholar
8. Reinsch, C. H. Smoothing by spline functions, Num Math, 1967, 10, pp 177–183.Google Scholar