2017
DOI: 10.1080/21642583.2017.1376296
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Robust output tracking of a class of non-affine systems

Abstract: This paper considers the robust output tracking problem for a class of uncertain non-affine systems. The state-space equations of these systems have a non-affine quadratic polynomial structure. In order to design the output tracking controller, first the error dynamical equations are constructed. Then, a novel sliding mode controller is designed for robust stabilization of the error dynamical equations. For this purpose, a proper sliding manifold which is a function of error vector is suggested. According to u… Show more

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Cited by 4 publications
(3 citation statements)
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“…Furthermore the function h ê(k + 1) in Figure 3, shows that h ê(k + 1) is a bounded function regardless of the value of ê(k + 1) with the limits −1.2 ≤ h ê(k + 1) ≤ 1.2. Given that ε h (k)h ê(k + 1) is a bounded function with an unknown sign, the Lyapunov function differentiation (30) can be rewritten as…”
Section: Model Estimatormentioning
confidence: 99%
See 1 more Smart Citation
“…Furthermore the function h ê(k + 1) in Figure 3, shows that h ê(k + 1) is a bounded function regardless of the value of ê(k + 1) with the limits −1.2 ≤ h ê(k + 1) ≤ 1.2. Given that ε h (k)h ê(k + 1) is a bounded function with an unknown sign, the Lyapunov function differentiation (30) can be rewritten as…”
Section: Model Estimatormentioning
confidence: 99%
“…This property of the non-affine systems makes it very difficult to find an exact solution for them. Non-affine systems have countless applications such as active magnetic bearings, aircraft dynamics, biochemical processes, dynamic models in pendulum control, underwater vehicles, and so on [30,31]. The common approach to controlling non-affine systems is adaptive control, which mostly involves neural networks where the control direction is either known or estimated with the Nussbaum gain [32][33][34].…”
Section: Introductionmentioning
confidence: 99%
“…To validate the effectiveness of the proposed method, we apply the proposed controller to a two dimensional nonlinear system model having the same structure of magnetic levitation systems affected by a mismatched disturbance [14] in this section.…”
Section: Numerical Examplementioning
confidence: 99%