Robust stability and stabilization of a class of uncertain nonlinear systems with delays.
Mahmoud, Magdi S. (1998)
Mathematical Problems in Engineering
Similarity:
Mahmoud, Magdi S. (1998)
Mathematical Problems in Engineering
Similarity:
Mahmoud, Magdi S., Xie, Lihua (2001)
Mathematical Problems in Engineering
Similarity:
Leite, Valter J.S., Miranda, Márcio F. (2008)
Mathematical Problems in Engineering
Similarity:
Kostas Hrissagis, Olga I. Kosmidou (1998)
Kybernetika
Similarity:
The robust stabilization of uncertain systems with delays in the manipulated variables is considered in this paper. Sufficient conditions are derived that guarantee closed-loop stability under state-feedback control in the presence of nonlinear and/or time-varying perturbations. The stability conditions are given in terms of scalar inequalities and do not require the solution of Lyapunov or Riccati equations. Instead, induced norms and matrix measures are used to yield some easy to test...
Mehdi, D., Boukas, E.K. (2003)
Mathematical Problems in Engineering
Similarity:
Li, Jun, Wu, Weigen, Yuan, Jimin, Tan, Qianrong, Yin, Xing (2010)
Discrete Dynamics in Nature and Society
Similarity:
Silviu-Iulian Niculescu (2001)
Kybernetika
Similarity:
This paper focuses on the problem of uniform asymptotic stability of a class of linear neutral systems including some constant delays and time-varying cone-bounded nonlinearities. Sufficient stability conditions are derived by taking into account the weighting factors describing the nonlinearities. The proposed results are applied to the stability analysis of a class of lossless transmission line models.
Ratchagit, K., Phat, Vu N. (2010)
Journal of Inequalities and Applications [electronic only]
Similarity:
Mohammed Saadni, Driss Mehdi (2005)
International Journal of Applied Mathematics and Computer Science
Similarity:
This paper deals with a class of uncertain systems with time-varying delays and norm-bounded uncertainty. The stability and stabilizability of this class of systems are considered. Linear Matrix Inequalities (LMI) delay-dependent sufficient conditions for both stability and stabilizability and their robustness are established.