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A mathematical model of aircraft motion for knowledge bases of onboard online advisory expert systems. (English. Russian original) Zbl 1269.93066
J. Comput. Syst. Sci. Int. 49, No. 1, 86-95 (2010); translation from Izv. Ross. Akad. Nauk, Teor. Sist. Upravl. 2010, No. 1, 90–98 (2010).
Summary: A model of the controlled motion of an aircraft as a point particle is described. The model is designated for real-time operation in knowledge bases of onboard advisory expert systems. The model implements a set of trajectory fragments which provides forming different trajectories of aircraft guidance to a target, antimissile, and free maneuvers. The model is parametrically adjusted to aerodynamic, mobile, and performance characteristics of a particular aircraft.
MSC:
93C85 Automated systems (robots, etc.) in control theory
Full Text: DOI
References:
[1] Air Defense Aviation of Russian Federation and Scientific-Technical Progress: Combat Complexes and Systems Yesterday, Today, Tomorrow, ed. by. E. A. Fedosov (Drofa, Moscow, 2004) [in Russian].
[2] B. E. Fedunov, ”Onboard Online Advisory Expert Systems and Semantic View of Their Knowledge Bases”, Mekhatronika, No. 8 (2001).
[3] J. Shinar, A. W. Siegel, and Y. I. Gold, ”A Medium Range Combat Game Solution by a Pilot Advisory System,” AIAA J., 89-3630-CP (1989)
[4] J. Shinar, A. W. Siegel, and Y. I. Gold, ”On the Analysis of a Complex Differential Game Using Artificial Intelligence Techniques,” in Proceedings of 27th IEEE Conference on Decision and Control, Austin, USA, 1988.
[5] F. Imado, ”Some Aspects of a Realistic Three-Dimensional Pursuit-Evasion Game,” J. Guidance, Control, Dynamics 16(2) (1993).
[6] M. A. Demkin, O. N. Pankratov, and ”Approximating Mathematical Model of ”Air-to-Air” Missile for Real-Time Calculation of Characteristic Flight Ranges,” Mekhatronika, No. 9 (2001).
[7] M. A. Demkin, B. E. Fedunov, and A. D. Sharaborov, ”Trajectory Defense of an Aircraft against Air-to-Air Missiles that Attack from the Front Hemisphere,” Izv. Ross. Akad. Nauk, Teor. Sist. Upr., No. 4, (2004) [Comp. Syst. Sci. 43 (4), 637–643 (2004)].
[8] B. E. Fedunov, V. V. Kireev, and N. N. Khor’kina, ”OnBoard Online Advisory Expert System of Typical Fight Situation ”Introduction of a Group into an Air Fight”, Inform. Izmer. Kontr. Sist., v. 4, no. 8 (2006).
[9] I. V. Ostroslavskii and I. V. Strazheva, Flight Dynamics. Trajectories of Flying Vehicles (Mashinostroenie, Moscow, 1969) [in Russian].
[10] Practical Aerodynamics of Maneuvering Aircrafts. Textbook for Air Crews, ed. by. N. M. Lysenko (Voenizdat, Moscow, 1977) [in Russian].
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