Robust output feedback control of fixed-wing aircraft

被引:14
作者
Raza, Abid [1 ]
Malik, Fahad Mumtaz [1 ]
Khan, Rameez [1 ]
Mazhar, Naveed [1 ]
Ullah, Hameed [1 ]
机构
[1] Natl Univ Sci & Technol, Coll Elect & Mech Engn, Islamabad, Pakistan
关键词
Dynamic extension; Feedback linearization; Fixed-wing aircraft; High-gain observer; Output feedback control; Robust control; UNMANNED AERIAL VEHICLES; FLIGHT CONTROL; STABILIZABILITY;
D O I
10.1108/AEAT-04-2020-0067
中图分类号
V [航空、航天];
学科分类号
08 ; 0825 ;
摘要
Purpose This paper aims to devise a robust controller for the non-linear aircraft model using output feedback control topology in the presence of uncertain aerodynamic parameters. Design/methodology/approach Feedback linearization-based state feedback (SFB) controller is considered along with a robust outer loop control which is designed using Lyapunov's second method. A high-gain observer (HGO) in accordance with the separation principle is used to implement the output feedback (OFB) control scheme. The robustness of the controller and observer is assessed by introducing uncertain aerodynamics coefficients in the dynamic model. The proposed scheme is validated using MATLAB/SIMULINK. Findings The efficacy of the proposed scheme is authenticated with the simulation results which show that HGO-based OFB control achieves the SFB control performance for a small value of the high-gain parameter in the presence of uncertain aerodynamic parameters. Originality/value A HGO for the non-linear model of aircraft with uncertain parameters is a novel contribution which could be further used for the unmanned aerial vehicles autopilot, flight trajectory tracking and path following.
引用
收藏
页码:1263 / 1273
页数:11
相关论文
共 33 条
[1]  
Andrade J.P.P., 2017, WORLD ACAED SCI ENG, V11, P230
[2]  
Astolfi D., 2013, 52 IEEE C DEC CONTR
[3]   A separation principle for the stabilization of a class of nonlinear systems [J].
Atassi, AN ;
Khalil, HK .
IEEE TRANSACTIONS ON AUTOMATIC CONTROL, 1999, 44 (09) :1672-1687
[4]  
Chen Wenzhi, 2004, Chinese Journal of Clinical Oncology, V1, P15, DOI 10.1007/BF02739851
[5]   Nonlinear disturbance observer-enhanced dynamic inversion control of missiles [J].
Chen, WH .
JOURNAL OF GUIDANCE CONTROL AND DYNAMICS, 2003, 26 (01) :161-166
[6]   Optimal feedback control of a twin rotor MIMO system [J].
Choudhary S.K. .
International Journal of Modelling and Simulation, 2017, 37 (01) :46-53
[7]   Optimal feedback control of twin rotor MIMO system with a prescribed degree of stability [J].
Choudhary, Santosh Kumar .
INTERNATIONAL JOURNAL OF INTELLIGENT UNMANNED SYSTEMS, 2016, 4 (04) :226-238
[8]  
Famularo D.I., 2017, AIAA GUID NAV CONTR
[9]  
Farrell J., 2003, P 2003 AM CONTR C IE
[10]   Robust LPV modeling and control of aircraft flying through wind disturbance [J].
Gao, Zhenxing ;
Fu, Jun .
CHINESE JOURNAL OF AERONAUTICS, 2019, 32 (07) :1588-1602