Publications

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2018

Gasmi, Noussaiba; Boutayeb, Mohamed; Thabet, Assem; Aoun, Mohamed

H∞ Observer-Based Controller for Lipschitz Nonlinear Discrete-Time Systems Conférence

2018, (Cited by: 0).

Résumé | Liens | BibTeX | Étiquettes: Bilinear matrix, Controllers, Design Methodology, Design problems, Digital control systems, Discrete time control systems, Linear matrix inequalities, Lipschitz property, Nonlinear discrete-time systems, Observer-based, Observer-based controllers, Robustness (control systems), Slack variables

Gasmi, Noussaiba; Boutayeb, Mohamed; Thabet, Assem; Aoun, Mohamed

H∞ Observer-Based Controller for Lipschitz Nonlinear Discrete-Time Systems Conférence

2018, (Cited by: 0).

Résumé | Liens | BibTeX | Étiquettes: Bilinear matrix, Controllers, Design Methodology, Design problems, Digital control systems, Discrete time control systems, Linear matrix inequalities, Lipschitz property, Nonlinear discrete-time systems, Observer-based, Observer-based controllers, Robustness (control systems), Slack variables

2017

Frej, G. Bel Haj; Boutayeb, M.; Thabet, A.; Aoun, M.; Zasadzinski, M.

Decentralized observer-based control for interconnected nonlinear discrete-time systems Conférence

2017, (Cited by: 0).

Résumé | Liens | BibTeX | Étiquettes: Differential mean value theorems, Digital control systems, Discrete time control systems, Linear matrix inequalitie, Lyapunov’s direct method, Nonlinear discrete-time systems, Nonlinear interconnected systems, Nonlinear interconnections, Observer based control, Quadratic constraint

Frej, G. Bel Haj; Boutayeb, M.; Thabet, A.; Aoun, M.; Zasadzinski, M.

Decentralized observer-based control for interconnected nonlinear discrete-time systems Conférence

2017, (Cited by: 0).

Résumé | Liens | BibTeX | Étiquettes: Differential mean value theorems, Digital control systems, Discrete time control systems, Linear matrix inequalitie, Lyapunov’s direct method, Nonlinear discrete-time systems, Nonlinear interconnected systems, Nonlinear interconnections, Observer based control, Quadratic constraint

2016

Gasmi, N.; Thabet, A.; Boutayeb, M.; Aoun, M.

Ob_server design fo a class of nonlinear discrete time systems Conférence

2016, (Cited by: 8).

Résumé | Liens | BibTeX | Étiquettes: Asymptotic stability, Automation, Differential mean value theorems, Digital control systems, Discrete time control systems, Linear matrix inequalities, Linear parameter varying systems, Mathematical transformations, Nonlinear discrete-time systems, Nonlinear functions, Observer design, Observer-based, One-sided Lipschitz condition, Process control, Restrictive conditions

Gasmi, Noussaiba; Thabet, Assem; Boutayeb, Mohamed; Aoun, Mohamed

Observers for nonlinear lipschitz discrete time systems with extension to H∞ filtering design Conférence

2016, (Cited by: 1).

Résumé | Liens | BibTeX | Étiquettes: Asymptotic convergence, Differential mean value theorems, Digital control systems, Discrete – time systems, Discrete time control systems, Functions, Linear parameter varying systems, Mathematical transformations, Non-linear error, Nonlinear discrete-time systems, Nonlinear functions, Simulation example

Gasmi, N.; Thabet, A.; Boutayeb, M.; Aoun, M.

Ob_server design fo a class of nonlinear discrete time systems Conférence

2016, (Cited by: 8).

Résumé | Liens | BibTeX | Étiquettes: Asymptotic stability, Automation, Differential mean value theorems, Digital control systems, Discrete time control systems, Linear matrix inequalities, Linear parameter varying systems, Mathematical transformations, Nonlinear discrete-time systems, Nonlinear functions, Observer design, Observer-based, One-sided Lipschitz condition, Process control, Restrictive conditions

Gasmi, Noussaiba; Thabet, Assem; Boutayeb, Mohamed; Aoun, Mohamed

Observers for nonlinear lipschitz discrete time systems with extension to H∞ filtering design Conférence

2016, (Cited by: 1).

Résumé | Liens | BibTeX | Étiquettes: Asymptotic convergence, Differential mean value theorems, Digital control systems, Discrete – time systems, Discrete time control systems, Functions, Linear parameter varying systems, Mathematical transformations, Non-linear error, Nonlinear discrete-time systems, Nonlinear functions, Simulation example

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