A. Kicha
Current Organizations / Institutes
The organizations/institutes from the scholar's latest article
Previous Organizations / Institutes
The organizations / institutes from the scholar's other articles in the past ten years
A. Kicha has a total of 3 co-authors. Here are the top co-authors by number of shared publications:
- Mohamed Ali Hammami
Department of Mathematics, Faculty of Sciences, University of Sfax, Sfax 3000, Tunisia
3 shared publications - Hanen Damak
University of Sfax
2 shared publications - Abbes Imad Eddine
University of Sfax, Faculty of Sciences of Sfax, Department of Mathematics, Stability and Control of Systems and PDEs Laboratory, Sfax, Tunisia
1 shared publication
Latest Publications
- 28 October 2023
- Published by Springer Nature in Ukrainian Mathematical Journal
- Vol. 75 (5) , 682-702
Practical Semiglobal Uniform Exponential Stability Of Nonlinear Nonautonomous Systems
- 28 October 2023
- Published by Springer Nature in Ukrainian Mathematical Journal
- Vol. 75 (5) , 682-702
Practical Semiglobal Uniform Exponential Stability Of Nonlinear Nonautonomous Systems
- Open Access
- 4 February 2021
- Published by New Zealand Journal of Mathematics Committee in New Zealand Journal of Mathematics
- Vol. 50, 109-123
converse theorem for practical $h$-stability of time-varying nonlinear systems
This paper treats the concept of practical uniform $h$-stability for such perturbed dynamical systems as an extension of practical uniform exponential stability. We present a converse Lyapunov theorem and we give sufficient conditions that guarantee practical uniform $h$-stability for a time-varying perturbed system using the Gronwall-Bellman inequality and Lyapunov's theory. Some examples are introduced to illustrate the applicability of the main results.
- 4 February 2021
- Published by New Zealand Journal of Mathematics Committee in New Zealand Journal of Mathematics
- Vol. 50, 109-123
Open Accessconverse theorem for practical $h$-stability of time-varying nonlinear systems
This paper treats the concept of practical uniform $h$-stability for such perturbed dynamical systems as an extension of practical uniform exponential stability. We present a converse Lyapunov theorem and we give sufficient conditions that guarantee practical uniform $h$-stability for a time-varying perturbed system using the Gronwall-Bellman inequality and Lyapunov's theory. Some examples are introduced to illustrate the applicability of the main results.
- 18 May 2020
- Published by Springer Nature in Mediterranean Journal of Mathematics
- Vol. 17 (3) , 1-18
A Converse Theorem on Practical h-Stability of Nonlinear Systems
- 18 May 2020
- Published by Springer Nature in Mediterranean Journal of Mathematics
- Vol. 17 (3) , 1-18
A Converse Theorem on Practical h-Stability of Nonlinear Systems