The solution of a tracking problem for a second-order nonlinear system with uncertain dynamics and incomplete state measurement is obtained by means of a procedure directly inspired by the solution of the classical minimum-time optimal control problem. Two different types of uncertainty are considered in the paper: in the first case a constant bound on the uncertain dynamics is assumed to be known; in the second case, the bound is a function of both the measurable and the unmeasurable state variable of the system. In both cases, the possibility of applying the proposed control algorithms is proved to be determined by a proper choice of the control signal features. The resulting system is characterized by a suitable feedback switching logic and the convergence of the system trajectory to the desired one (or to a delta-vicinity of this latter) is proved also in the uncertain case.
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Titolo: | Output tracking control of uncertain nonlinear second-order systems | |
Autori: | ||
Data di pubblicazione: | 1997 | |
Rivista: | ||
Abstract: | The solution of a tracking problem for a second-order nonlinear system with uncertain dynamics and incomplete state measurement is obtained by means of a procedure directly inspired by the solution of the classical minimum-time optimal control problem. Two different types of uncertainty are considered in the paper: in the first case a constant bound on the uncertain dynamics is assumed to be known; in the second case, the bound is a function of both the measurable and the unmeasurable state variable of the system. In both cases, the possibility of applying the proposed control algorithms is proved to be determined by a proper choice of the control signal features. The resulting system is characterized by a suitable feedback switching logic and the convergence of the system trajectory to the desired one (or to a delta-vicinity of this latter) is proved also in the uncertain case. | |
Handle: | http://hdl.handle.net/11584/9793 | |
Tipologia: | 1.1 Articolo in rivista |