Pages that link to "Item:Q1391872"
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The following pages link to Robust dissipative control for linear systems with dissipative uncertainty and nonlinear perturbation (Q1391872):
Displaying 19 items.
- A nonlinear robust controller design of lower-triangular systems based on dissipation theory (Q473543) (← links)
- Application of a multiplier method to uncertain Lur'e-like systems (Q643694) (← links)
- An LMI approach to dissipativity-based control of nonlinear systems (Q776042) (← links)
- On the dissipativity of nonlinear systems: fuzzy control approach (Q812568) (← links)
- State feedback and output feedback control of a class of nonlinear systems with delayed measurements (Q885336) (← links)
- Non-fragile finite-time extended dissipative control for a class of uncertain discrete time switched linear systems (Q1661790) (← links)
- A novel dissipativity-based control for inexact nonlinearity cancellation problems (Q1665354) (← links)
- Finite-time nonfragile dissipative control for discrete-time neural networks with Markovian jumps and mixed time-delays (Q2325165) (← links)
- Dissipativity-based stable controller redesign for nonlinear MIMO switched systems in the presence of perturbations (Q2439378) (← links)
- Discrete-time \(Q\)-dissipative control with application to stability margin guarantee (Q2512219) (← links)
- Robust dissipative control for nonlinear systems (Q2725159) (← links)
- Robust dissipative filtering for a kind of T-S fuzzy descriptor system with immeasurable premise variables (Q2795132) (← links)
- Dissipative control for a class of nonlinear descriptor systems (Q2798436) (← links)
- Dissipative control for a class of uncertain nonlinear control systems (Q2937848) (← links)
- (Q2987113) (← links)
- Robust dissipative control for linear systems with dissipative uncertainty (Q4259082) (← links)
- (Q4926473) (← links)
- Exponential stabilisation and dissipativity analysis of semilinear parabolic systems (Q5026826) (← links)
- PASSIVE CONTROL OF HUMAN BODY COMPLEX SINGULAR SYSTEMS (Q5396987) (← links)
