2016
DOI: 10.1016/j.jfranklin.2015.11.005
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Robust adaptive sliding mode control for uncertain nonlinear MIMO system with guaranteed steady state tracking error bounds

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Cited by 63 publications
(38 citation statements)
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“…Pre-and post-multiplying both sides of (A8) by diag I; P À1 ; Ω À1 Â Ã and letting X = P À1 , W = K 1 P À1 , M = Ω À1 , it yields the linear matrix inequality (7). Moreover, taking K 1 ¼ ÀL T 1 and W = K 1 P À1 , the observer gain matrix L 1 can be obtained in (9). The proof is completed.…”
mentioning
confidence: 89%
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“…Pre-and post-multiplying both sides of (A8) by diag I; P À1 ; Ω À1 Â Ã and letting X = P À1 , W = K 1 P À1 , M = Ω À1 , it yields the linear matrix inequality (7). Moreover, taking K 1 ¼ ÀL T 1 and W = K 1 P À1 , the observer gain matrix L 1 can be obtained in (9). The proof is completed.…”
mentioning
confidence: 89%
“…Hence, the problem of robust stabilization and tracking control for uncertain nonlinear systems has been widely investigated. Over the past decades, a range of research has been undertaken in this field . However, these studies assumed that all system states are known.…”
Section: Introductionmentioning
confidence: 99%
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“…It means that α 1 increases according to (29) until (24) is met. After that the finite-time convergence is guaranteed in accordance with (28) and (29), and the sliding variable σ Θ and its derivative _ σ Θ can be derived to zero in finite time…”
Section: Remarkmentioning
confidence: 99%