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A Riccati equation approach to maximizing the stability radius of a linear system by state feedback under structured stochastic Lipschitzian perturbations

The object of this paper is to maximize the stability radius of a linear state space system by state feedback under Lipschitzian structured stochastic perturbations. The supermanl achievable stability radius is characterized via the resolution of a parametrized Riccati equation and a matrix inequali...

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Bibliographic Details
Published in:Systems & control letters 1993-12, Vol.21 (6), p.475-484
Main Authors: El Bouthouri, A., Pritchard, A.J.
Format: Article
Language:English
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Summary:The object of this paper is to maximize the stability radius of a linear state space system by state feedback under Lipschitzian structured stochastic perturbations. The supermanl achievable stability radius is characterized via the resolution of a parametrized Riccati equation and a matrix inequality. The dependence on the parameters is investigated and the limiting behaviour is examined. An example illustrating the results is treated at the end of the paper.
ISSN:0167-6911
1872-7956
DOI:10.1016/0167-6911(93)90052-8