Invariant Sets for Switching Affine Systems Subject to Semi-Algebraic Constraints**Research supported by the Belgian Interuniversity Attraction Poles, and by the ARC grant 13/18-054 from Communaute´ francaise de Belgique - Actions de Recherche Concerteés. R.M. Jungers is a F.R.S.-FNRS Research Associate.

Author:

Athanasopoulos Nikolaos,Jungers Raphaël M.

Publisher

Elsevier BV

Subject

Control and Systems Engineering

Reference25 articles.

1. Ahmadi, A.A. and Gunluk, O. (2015). Robust-to-Dynamics Linear Programming. In IEEE 54th Conference on Decision and Control, 5915–5919. Osaka, Japan.

2. Joint Spectral Radius and Path-Complete Graph Lyapunov Functions;Ahmadi;SIAM Journal on Control and Optimization,2014

3. Athanasopoulos, N. and Jungers, R.M. (2016). Computing the domain of attraction of switching systems subjec to non-convex constraints. In 19th ACM International Conference on Hybrid Systems: Computation and Control, 41–50. Vienna, Austria.

4. Athanasopoulos, N. and Lazar, M. (2014). Alternative Stability Conditions for Switched Discrete Time Linear Systems. In 19th IFAC World Congress, 6007–6012. Cape Town, South Africa.

5. The propagation of parametric uncertainty via polytopes;Barmish;IEEE Transactions on Automatic Control,1979

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1. Stability of Switched Affine Systems: Arbitrary and Dwell-Time Switching;SIAM Journal on Control and Optimization;2023-07-12

2. Data-driven stability analysis of switched affine systems;2021 60th IEEE Conference on Decision and Control (CDC);2021-12-14

3. On invariance and reachability on semialgebraic sets for linear dynamics;IFAC-PapersOnLine;2018

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