Pages that link to "Item:Q4506959"
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The following pages link to Polyhedral regions of local stability for linear discrete-time systems with saturating controls (Q4506959):
Displaying 17 items.
- Regional \(\mathcal{L}_{2 m}\) gain analysis for linear saturating systems (Q503158) (← links)
- The maximal contractively invariant ellipsoids for discrete-time linear systems under saturated linear feedback (Q503194) (← links)
- On the computation of convex robust control invariant sets for nonlinear systems (Q608444) (← links)
- Invariant sets computation for convex difference inclusions systems (Q1761509) (← links)
- Piecewise-affine Lyapunov functions for discrete-time linear systems with saturating controls (Q1858359) (← links)
- Stability analysis of linear systems under state and rate saturations (Q1940271) (← links)
- Control design for maximal capability of disturbance rejection under general control input saturation (Q2068225) (← links)
- An implicit representation for the analysis of piecewise affine discrete-time systems (Q2103705) (← links)
- Event-triggered control for discrete-time piecewise affine systems (Q2107629) (← links)
- Polyhedral estimates of the region of attraction of the origin of linear systems under aperiodic sampling and input saturation (Q2165996) (← links)
- A new concept of invariance for saturated systems (Q2466050) (← links)
- Detection of attraction domains of non-linear systems using bifurcation analysis and Lyapunov functions (Q3151633) (← links)
- Nonlinear regulation in constrained input discrete-time linear systems (Q4652096) (← links)
- Control system design by using a multi-controller approach with a real-time experimentation for a robot wrist (Q4800338) (← links)
- Estimation of the domain of attraction for saturated discrete-time systems (Q5484625) (← links)
- Control of linear systems subject to input constraints: A polynomial approach. (Q5932276) (← links)
- Stability analysis of sampled-data control systems with input saturation: a hybrid system approach (Q6152369) (← links)
