An extension of Artstein's theorem on stabilization by using ordinary feedback integrators
From MaRDI portal
Publication:1801659
DOI10.1016/0167-6911(93)90026-3zbMath0782.93080OpenAlexW2051101370MaRDI QIDQ1801659
Publication date: 17 August 1993
Published in: Systems \& Control Letters (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/0167-6911(93)90026-3
Stabilization of systems by feedback (93D15) Control/observation systems governed by ordinary differential equations (93C15)
Related Items (9)
Triangular systems: A global extension of the Coron-Praly theorem on the existence of feedback-integrator stabilisers ⋮ Input-to-output stability for systems described by retarded functional differential equations ⋮ On the existence of nonsmooth control-Lyapunov functions in the sense of generalized gradients ⋮ On the stabilization of interconnected stochastic systems ⋮ Partial-state global stabilization for general triangular systems ⋮ A local stabilization theorem for interconnected systems ⋮ Applications of non-uniform in time robust global asymptotic output stability to robust partial state feedback stabilization ⋮ Application of stochastic artsteins theorem to feedback stablization ⋮ Sampled-data feedback practical semi-global controllability and stabilization for time-varying systems
Cites Work
- A universal formula for stabilization with bounded controls
- Stabilization of nonlinear systems in the plane
- Adding an integrator for the stabilization problem
- A local stabilization theorem for interconnected systems
- Sufficient Lyapunov-like conditions for stabilization
- A `universal' construction of Artstein's theorem on nonlinear stabilization
- Stabilization with relaxed controls
- Asymptotic Stabilization of a Class of Smooth Two-Dimensional Systems
- Stabilizability of Discrete-Time Nonlinear Systems
- Smoothly Global Stabilizability by Dynamic Feedback and Generalizations of Artstein’s Theorem
- A global stabilization theorem for planar nonlinear systems
- Output feedback stabilization
This page was built for publication: An extension of Artstein's theorem on stabilization by using ordinary feedback integrators