An Irreducible Linear Switching System Whose Unique Barabanov Norm Is Not Strictly Convex
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Publication:6180249
DOI10.1137/23m1551213arXiv2301.09942OpenAlexW4390701453MaRDI QIDQ6180249
Publication date: 19 January 2024
Published in: SIAM Journal on Control and Optimization (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2301.09942
Stability of solutions to ordinary differential equations (34D20) Linear ordinary differential equations and systems (34A30) Discontinuous ordinary differential equations (34A36)
Cites Work
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- Linear switching systems with slow growth of trajectories
- Geometric and asymptotic properties associated with linear switched systems
- Resonance and marginal instability of switching systems
- Exact computation of joint spectral characteristics of linear operators
- An algorithm for finding extremal polytope norms of matrix families
- Lie-Algebraic Stability Criteria for Switched Systems
- Invariant Polytopes of Sets of Matrices with Application to Regularity of Wavelets and Subdivisions
- Finding Extremal Complex Polytope Norms for Families of Real Matrices
- A note on stability conditions for planar switched systems
- Stability of Planar Switched Systems: The Linear Single Input Case
- A Note on Marginal Stability of Switched Systems
- On the Stability of Positive Linear Switched Systems Under Arbitrary Switching Laws
- Algorithm 1011
- The Barabanov Norm is Generically Unique, Simple, and Easily Computed
- Canonical Construction of Polytope Barabanov Norms and Antinorms for Sets of Matrices
- On the Stability of Switched Positive Linear Systems
- Necessary and sufficient conditions for absolute stability: the case of second-order systems
- Stability Criteria for Switched and Hybrid Systems
- On the dynamic instability of a class of switching system
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