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Designing Stipulated Gains of Aircraft Stability and Control Augmentation Systems for Semiglobal Trajectories Tracking

DOI: 10.1155/2014/409408

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Abstract:

The main objective of the current investigation is to provide a simple procedure to select the controller gains for an aircraft with a largely wide complex flight envelope with different source of nonlinearities. The stability and control gains are optimally devised using genetic algorithm. Thus, the gains are tuned based on the information of a single designed mission. This mission is assigned to cover a wide range of the aircraft’s flight envelope. For more validation, the resultant controller gains were tested for many off-designed missions and different operating conditions such as mass and aerodynamic variations. The results show the capability of the proposed procedure to design a semiglobal robust stability and control augmentation system for a highly maneuverable aircraft such as F-16. Unlike the gain scheduling and other control design methodologies, the proposed technique provides a semi-global single set of gains for both aircraft stability and control augmentation systems. This reduces the implementation efforts. The proposed methodology is superior to the classical control method which rigorously requires the linearization of the nonlinear aircraft model of the investigated highly maneuverable aircraft and eliminating the sources of nonlinearities mentioned above. 1. Introduction Due to stringent performance and robustness requirements, modern control techniques have been widely used to design the flight control systems ( ). However, researchers have been facing the difficulties of the complex nature and the nonlinearity strength embedded in the aircraft’s dynamical model. For example, inertia coupling and attitude representations (Euler angles representation or quaternion representation) of the aircraft rigid body motions require nonlinear mathematical models [1]. Special impact on aircraft model comes from the nonlinear aerodynamic submodel such that aerodynamics coefficients significantly change with operating conditions. This leads to a significant change in the stability and performance of the aircraft dynamics. In addition, many other sources of nonlinearities appear in actuator nonlinear subsystems, sensor nonlinear subsystem, and engine nonlinear subsystems. In order to address the designing FCS, gain scheduling, one of the popular methodologies to design controllers for nonlinear systems has been adopted to design stability augmentation system (SAS), and control augmentation system (CAS) [2–4]. In the conventional gain scheduling approach, the nonlinear system is linearized at several equilibrium operation conditions. Local linear

References

[1]  L. T. Nguyen, M. E. Ogburn, W. P. Gilbert, K. S. Kibler, P. W. Brown, and P. L. Deal, “Simulator study of stall/ post stall characteristics of a fighter airplane with relaxed longitudinal static stability,” NASA TP-1538, NASA, Washington, DC, USA, 1979.
[2]  T. Richardson, P. Davison, M. Lowenberg, and M. di Bernardo, “Control of nonlinear aircraft models using dynamic state-feedback gain scheduling,” in Proceedings of the AIAA Guidance, Navigation, and Control Conference and Exhibit, AIAA-2003-5503, Austin, Tex, USA, August 2003.
[3]  M. N. Hammoudi and M. H. Lowenberg, “Dynamic gain scheduled control of an F16 model,” in Proceedings of the AIAA Guidance, Navigation and Control Conference and Exhibit, AIAA-2008-6487, Honolulu, Hawaii, USA, August 2008.
[4]  W. J. Rugh and J. S. Shamma, “Research on gain scheduling,” Automatica, vol. 36, no. 10, pp. 1401–1425, 2000.
[5]  S. A. Snell, D. F. Enns, and W. L. Garrard Jr., “Nonlinear inversion flight control for a supermaneuverable aircraft,” Journal of Guidance, Control, and Dynamics, vol. 15, no. 4, pp. 976–984, 1992.
[6]  G. J. Balas, “Flight control law design: an industry perspective,” European Journal of Control, vol. 9, no. 2-3, pp. 207–226, 2003.
[7]  E. Promtun and S. Seshagiri, “Sliding mode control of pitch-rate of an F-16 aircraft,” International Journal of Engineering and Applied Sciences, vol. 5, article 1, 2009.
[8]  J. Holland, Adaptation in Natural and Artificial Systems: An Introductory Analysis with Applications to Biology, Control, and Artificial Intelligence, University of Michigan Press, Ann Arbor, Mich, USA, 1992.
[9]  E. Goldberg, The Design of Innovation: Lessons from and for Competent Genetic Algorithms, Kluwer Academic, Norwell, Mass, USA, 2002.
[10]  C.-D. Yang, C.-C. Luo, S.-J. Liu, and Y.-H. Chang, “Applications of Genetic-Taguchi algorithm in flight control designs,” Journal of Aerospace Engineering, vol. 18, no. 4, pp. 232–241, 2005.
[11]  A. Omran and A. Kassem, “Optimal task space control design of a Stewart manipulator for aircraft stall recovery,” Aerospace Science and Technology, vol. 15, no. 5, pp. 353–365, 2011.
[12]  J. Roskam, Airplane Flight Dynamics and Automatic Controls, University of Kansas, Lawrence, Kan, USA, 6th edition, 2001.
[13]  B. L. Stevens and F. L. Lewis, Aircraft Control and Simulation, Wiley-Interscience, New York, NY, USA, 2nd edition, 2003.
[14]  V. R. Schmitt Morris, J. W. Morris, and G. D. Jenny, Fly-by-Wire: A Historical and Design Perspective, Society of Automotive Engineers, 1998.
[15]  P. Motyka, W. Bonnice, S. Hall, E. Wagner, et al., “The evaluation of failure detection and isolation algorithms for restructurable control,” NASA Contractor Report 177983, National Aeronautics and Space Administration, Langley Research Center, Hampton, Va, USA, 1985.

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