Pages that link to "Item:Q5172437"
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The following pages link to <i>H</i><sub>∞</sub>filter design for continuous-time systems with quantised signals (Q5172437):
Displaying 16 items.
- Quantized \(H _{\infty }\) filtering for different communication channels (Q430818) (← links)
- \(\mathbb H_{\infty }\) filter design with minimum entropy for continuous-time linear systems (Q474376) (← links)
- On stability and convergence of optimal estimation for networked control systems with dual packet losses without acknowledgment (Q1640717) (← links)
- Sliding mode control design for linear systems subject to quantization parameter mismatch (Q1660852) (← links)
- Quantized feedback control design of nonlinear large-scale systems via decentralized adaptive integral sliding mode control (Q1666421) (← links)
- \(H_\infty\) filter design for nonlinear parameter-varying systems with quantized measurements (Q1926305) (← links)
- Event-triggered time-varying formation control for general linear multi-agent systems (Q2278323) (← links)
- Distributed optimization problem for second-order multi-agent systems with event-triggered and time-triggered communication (Q2278325) (← links)
- Finite-horizon quantized \(H_\infty\) filter design for a class of time-varying systems under event-triggered transmissions (Q2407229) (← links)
- Smooth output reconstruction for linear systems with quantized measurements (Q2790019) (← links)
- Robust dissipative filtering for a kind of T-S fuzzy descriptor system with immeasurable premise variables (Q2795132) (← links)
- Estimability and stochastic observability of quantised linear systems (Q2798455) (← links)
- Kalman--Bucy Filtering and Minimum Mean Square Estimator under Uncertainty (Q5009772) (← links)
- Discrete-time filtering for nonlinear polynomial systems over linear observations (Q5167998) (← links)
- Quantised feedback control for bilinear systems with actuator saturation (Q5252932) (← links)
- Robust data‐driven iterative learning control for nonlinear cyber‐physical systems (Q6194714) (← links)