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Integral sliding mode control of time-delay systems with mismatching uncertainties 被引量:3

Integral sliding mode control of time-delay systems with mismatching uncertainties
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摘要 A linear matrix inequality (LMI)-based sliding surface design method for integral sliding mode control of uncertain time- delay systems with mismatching uncertainties is proposed. The uncertain time-delay system under consideration may have mis- matching norm bounded uncertainties in the state matrix as well as the input matrix, A sufficient condition for the existence of a sliding surface is given to guarantee asymptotic stability of the full order slJdJng mode dynamics. An LMI characterization of the slid- ing surface is given, together with an integral sliding mode control law guaranteeing the existence of a sliding mode from the initial time. Finally, a simulation is given to show the effectiveness of the proposed method. A linear matrix inequality (LMI)-based sliding surface design method for integral sliding mode control of uncertain time- delay systems with mismatching uncertainties is proposed. The uncertain time-delay system under consideration may have mis- matching norm bounded uncertainties in the state matrix as well as the input matrix, A sufficient condition for the existence of a sliding surface is given to guarantee asymptotic stability of the full order slJdJng mode dynamics. An LMI characterization of the slid- ing surface is given, together with an integral sliding mode control law guaranteeing the existence of a sliding mode from the initial time. Finally, a simulation is given to show the effectiveness of the proposed method.
出处 《Journal of Systems Engineering and Electronics》 SCIE EI CSCD 2010年第2期273-280,共8页 系统工程与电子技术(英文版)
基金 supported in part by the National Basic Research Program of China(973 Program)(61334)
关键词 linear matrix inequality integral sliding mode control uncertain time-delay systems mismatching uncertainties. linear matrix inequality, integral sliding mode control uncertain time-delay systems, mismatching uncertainties.
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