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Cited 54 time in webofscience Cited 64 time in scopus
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Approximation-based adaptive control of uncertain non-linear pure-feedback systems with full state constraints

Authors
Kim, Bong SuYoo, Sung Jin
Issue Date
Nov-2014
Publisher
INST ENGINEERING TECHNOLOGY-IET
Keywords
adaptive control; nonlinear control systems; uncertain systems; constraint theory; Lyapunov methods; constraint satisfaction problems; control system synthesis; function approximation; closed loop systems; state-space methods; approximation-based adaptive control; uncertain nonlinear pure-feedback system; full state constraint; nonaffine nonlinear function; dynamic surface design; integral barrier Lyapunov functional; tracking performance; constraints satisfaction; full-state-constrained nonaffine nonlinearity; sufficient condition; control gain; function approximation technique; unknown nonlinearity; controller design procedure; adaptive law; projection operator; function approximator; feasibility condition; closed-loop system; tracking error; state variable; constrained state space
Citation
IET CONTROL THEORY AND APPLICATIONS, v.8, no.17, pp 2070 - 2081
Pages
12
Journal Title
IET CONTROL THEORY AND APPLICATIONS
Volume
8
Number
17
Start Page
2070
End Page
2081
URI
https://scholarworks.bwise.kr/cau/handle/2019.sw.cau/11590
DOI
10.1049/iet-cta.2014.0254
ISSN
1751-8644
1751-8652
Abstract
This study proposes an adaptive approximation-based control approach for non-linear pure-feedback systems in the presence of full state constraints. Completely non-affine non-linear functions are considered and assumed to be unknown. The dynamic surface design based on integral barrier Lyapunov functionals is provided to achieve both the desired tracking performance and the constraints satisfaction, in consideration of the full-state-constrained non-affine non-linearities. In this design procedure, simple sufficient conditions for choosing control gains, which can be checked off-line, are established to guarantee the feasibility of the controller. The function approximation technique is employed to estimate unknown non-linearities induced from the controller design procedure where the adaptive laws using the projection operator are designed to ensure the boundedness of the function approximators in the feasibility conditions. It is shown that all the signals in the closed-loop system are uniformly ultimately bounded and the tracking error converges to an adjustable neighbourhood of the origin while all state variables always remain in the constrained state space.
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