@conference {9585901,
	title = {Robust Stabilization of Infinite Dimensional Systems Subjected to Stochastic and Deterministic Perturbations},
	booktitle = {2021 International Conference on Recent Advances in Mathematics and Informatics (ICRAMI)},
	year = {2021},
	pages = {1-4},
	address = {Tebessa, Algeria},
	abstract = {
	This paper deals with the robust stabilization of infinite dimensional systems subjected to stochastic and deterministic perturbations. First, we give conditions providing the stability of the parameterized system. Then, we investigate the maximization of the stability radius by state feedback. We establish conditions for the existence of suboptimal controllers. Using these conditions we characterize the supreme achievable stability radius via an infinite dimensional Riccati equation.

},
	doi = {10.1109/ICRAMI52622.2021.9585901},
	url = {10.1109/ICRAMI52622.2021.9585901},
	author = {Amira, Kameche and MAISSSA, KADA}
}
@proceedings {62761,
	title = {Robust Stabilization of Infinite Dimensional Systems Subjected to Stochastic and Deterministic Perturbations},
	journal = {2021 International Conference on Recent Advances in Mathematics and Informatics (ICRAMI)},
	year = {2021},
	month = {2021},
	pages = {1-4},
	publisher = {IEEE},
	abstract = {This paper deals with the robust stabilization of infinite dimensional systems subjected to stochastic and deterministic perturbations. First, we give conditions providing the stability of the parameterized system. Then, we investigate the maximization of the stability radius by state feedback. We establish conditions for the existence of suboptimal controllers. Using these conditions we characterize the supreme achievable stability radius via an infinite dimensional Riccati equation.},
	isbn = {1-66544-171-2},
	url = {https://ieeexplore.ieee.org/abstract/document/9585901},
	author = {Amira, Kameche and Maissa, Kada}
}
