This paper presents the solution of output feedback control problem for linear neutral systems with unknown constant multiple state delays in delay independent case, without any restrictions on plant matrices and First, some sufficient conditions for the solution of this problem are obtained in closed-loop system matrices in both linear matrix inequality (LMI) and algebraic Riccati inequality (ARI) forms, by standard Lyapunov-Krazovskii functional in delay independent multi-delay case. Because of the complexity of the solution of the compensator from these inequalities, equivalent sufficient conditions are derived for designing output feedback controller which stabilizes the closed-loop neutral system under consideration and guarantees an -norm bound constraint on the disturbance attenuation. These conditions are of the form two ARIs and, for simplicity in computation equivalent LMIs are given. Finally, output feedback controller design is achieved and the results are illustrated in some numerical examples.
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June 2003
Technical Papers
Output Feedback Control Problem for Linear Neutral Systems: Delay Independent Case
Ulviye Bas¸er
Ulviye Bas¸er
Department of Mathematics, Istanbul Technical University, 80626 Maslak, Istanbul, Turkey
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Ulviye Bas¸er
Department of Mathematics, Istanbul Technical University, 80626 Maslak, Istanbul, Turkey
Contributed by the Dynamic Systems and Control Division of THE AMERICAN SOCIETY OF MECHANICAL ENGINEERS for publication in the ASME JOURNAL OF DYNAMIC SYSTEMS, MEASUREMENT, AND CONTROL. Manuscript received by the ASME Dynamic Systems and Control Division, July 2002; final revision, January 2003 Associate Editor: N. Olgac.
J. Dyn. Sys., Meas., Control. Jun 2003, 125(2): 177-185 (9 pages)
Published Online: June 4, 2003
Article history
Received:
July 1, 2002
Revised:
January 1, 2003
Online:
June 4, 2003
Citation
Bas¸er, U. (June 4, 2003). "Output Feedback Control Problem for Linear Neutral Systems: Delay Independent Case ." ASME. J. Dyn. Sys., Meas., Control. June 2003; 125(2): 177–185. https://doi.org/10.1115/1.1567316
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