Pages that link to "Item:Q2467505"
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The following pages link to Circle-criterion approach to discrete-time nonlinear observer design (Q2467505):
Displaying 17 items.
- Observer design for one-sided Lipschitz discrete-time systems (Q360658) (← links)
- A robust circle criterion observer with application to neural mass models (Q694860) (← links)
- State estimation for discrete-time systems with generalized Lipschitz nonlinear dynamics (Q1622732) (← links)
- Dissipative observers for discrete-time nonlinear systems (Q1661953) (← links)
- Circle criterion-based \(\mathcal{H}_\infty\) observer design for Lipschitz and monotonic nonlinear systems -- enhanced LMI conditions and constructive discussions (Q1679885) (← links)
- Control for a class of stochastic mechanical systems based on the discrete-time approximate observer (Q1738509) (← links)
- Full-order and reduced-order observers for one-sided Lipschitz nonlinear systems using Riccati equations (Q1948231) (← links)
- Dynamic observers for unknown populations (Q2033559) (← links)
- Interpreting Popov criteria in Luré systems with complex scaling stability analysis (Q2205848) (← links)
- A multi-observer based estimation framework for nonlinear systems under sensor attacks (Q2207180) (← links)
- Discrete-time nonlinear observer design with general criteria (Q2383570) (← links)
- Two families of semiglobal state observers for analytic discrete-time systems (Q2391464) (← links)
- Observer design for nonlinear parameter-varying systems: application to diesel engines (Q2802057) (← links)
- Threshold computation for fault detection in a class of discrete-time nonlinear systems (Q3000457) (← links)
- Control of systems in Lure form over erasure channels (Q3465704) (← links)
- Certainty-equivalence output-feedback design with circle-criterion observers (Q5274093) (← links)
- Complex scaling circle criteria for Luré systems (Q5382608) (← links)
