LMI tools for eventually periodic systems.
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Publication:1853442
DOI10.1016/S0167-6911(02)00230-XzbMath1106.93327OpenAlexW2148221597MaRDI QIDQ1853442
Geir E. Dullerud, Mazen Farhood
Publication date: 21 January 2003
Published in: Systems \& Control Letters (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/s0167-6911(02)00230-x
Related Items
Model reduction of distributed nonstationary LPV systems ⋮ LPV control and analysis under uncertain initial conditions ⋮ Robustness analysis of uncertain time‐varying systems using integral quadratic constraints with time‐varying multipliers ⋮ Robustness analysis of uncertain time‐varying systems with unknown initial conditions ⋮ Control of nonstationary LPV systems ⋮ Nonstationary LPV control for trajectory tracking: a double pendulum example ⋮ Stability analysis and robust performance of periodic discrete-time uncertain systems via structured Lyapunov functions ⋮ Distributed control of linear time‐varying systems interconnected over arbitrary graphs ⋮ Coprime factors reduction of distributed nonstationary LPV systems ⋮ Model reduction of periodic systems: a lifting approach
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Cites Work
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- Gain scheduling via linear fractional transformations
- All controllers for the general \({\mathcal H}_ \infty\) control problem: LMI existence conditions and state space formulas
- Anticausal stabilizing solution to discrete reverse-time Riccati equation
- The difference periodic Ricati equation for the periodic prediction problem
- $H_\infty $ Control with Transients
- Design of minimax controllers for linear systems with non-zero initial states under specified information structures
- A linear matrix inequality approach to H∞ control
- Linear Matrix Inequalities in System and Control Theory
- A new approach for analysis and synthesis of time-varying systems
- Robust Controller Synthesis for Uncertain Time-Varying Systems
- An Entropy Formula for Time-Varying Discrete-Time Control Systems
- LPV Control of Nonstationary Systems: A Parameter-Dependent Lyapunov Approach