Controllability, stabilizability, and matrix Riccati equations for periodic systems

DOI10.1109/TAC.1985.1103850zbMath0577.93004OpenAlexW2049039389MaRDI QIDQ3699521

Hiroyuki Kano, Toshimitsu Nishimura

Publication date: 1985

Published in: IEEE Transactions on Automatic Control (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1109/tac.1985.1103850

zbMATH Keywords

matrix Riccati equationK-controllabilityH- stabilizabilityH-controllabilityperiodic stabilizing state feedback

Mathematics Subject Classification ID

Controllability (93B05) Stabilization of systems by feedback (93D15) Periodic solutions to ordinary differential equations (34C25) Linear systems in control theory (93C05) Matrix equations and identities (15A24) Model systems in control theory (93C99)

Related Items (14)

Finite zero structure of linear periodic discrete-time systems ⋮ Exact synchronization and asymptotic synchronization for linear ODEs ⋮ Global stabilization of linear periodically time-varying switched systems via matrix inequalities ⋮ Disturbance localization by measurement feedback for linear periodic discrete-time systems ⋮ Controllability of the one-dimensional fractional heat equation under positivity constraints ⋮ The geometric approach for linear periodic discrete-time systems ⋮ Asymptotic stabilization of a class of continuous-time linear periodic systems ⋮ A multirate controller design of linear periodic time delay systems ⋮ The control of linear time-periodic systems using Floquet–Lyapunov theory ⋮ Fourier expansion based recursive algorithms for periodic Riccati and Lyapunov matrix differential equations ⋮ Existence conditions and properties for the maximal periodic solution of periodic Riccati difference equations ⋮ Robust tracking and regulation of linear periodic discrete-time systems ⋮ Unnamed Item ⋮ Controllability and stabilizability of linear time-varying distributed hereditary control systems

This page was built for publication: Controllability, stabilizability, and matrix Riccati equations for periodic systems