LMIs in Control/Click here to continue/LMIs in system and stability Theory
LMIs in system and stability Theory
- Lyapunov Inequalities
- Bounded Real Lemma and Hinf Norm
- H2 Norm
- Generalized H2 Norm
- Peak-to-Peak Norm
- Kalman-Yakubovich-Popov(KYP) Lemma
- Conic Sectors
- Minimum Gain
- Negative Imaginary Systems
- Algebraic Riccati Inequalities
- Stabilizability
- Detectability
- Static Output Feedback Stabilizability
- Strong Stabilizability
- System Zeros
- D-Stability
- D-Admissibility
- Quadratic Stability
- Stability of Time Delay Systems
- mu-Analysis
- Static Output Feedback Algebraic Loop
- Continuous Time
- Time-Delay Systems
- Parametric, Norm-Bounded Uncertain System Quadratic Stability
- Stability of Structured, Norm-Bounded Uncertainty
- Stability under Arbitrary Switching
- Quadratic Stability Margins
- Stability of Linear Delayed Differential Equations
- H infinity Norm for Affine Parametric Varying Systems
- Entropy Bond for Affine Parametric Varying Systems
- Dissipativity of Affine Parametric Varying Systems
- Hankel Norm of Affine Parameter Varying Systems
- Positive Orthant Stabilizability
- LMI For Stabilization Condition for Systems With Unsymmetrical Saturated Control
- LMI Condition For Exponential Stability of Linear Systems With Interval Time-Varying Delays
- Polytopic Quadratic Stability
- Interval Quadratic Stability
- Optimization Over Affine Family of Linear Systems
- Hurwitz Stabilizability
- Quadratic Hurwitz Stabilization for Polytopic Systems
- Output Energy Bound for Autonomous LTI Systems
- Transient State Bound for Non-Autonomous LTI Systems
- Transient Impulse Response Bound for Non-Autonomous LTI systems
- Discrete-time
- D-stability
- Discrete-Time Lyapunov Stability
- LMI for Schur Stabilization
- L2-Gain of Systems with Multiplicative noise
- Discrete-Time Quadratic Stability
- Output Energy Bound for Discrete-Time Autonomous LTI Systems
- Transient Bound for Discrete-Time Non-Autonomous LTI Systems
- Discrete-Time Transient Impulse Response Bound