Pages that link to "Item:Q2708056"
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The following pages link to Sufficient conditions for the synthesis ofH? fixed-order controllers (Q2708056):
Displaying 17 items.
- Sufficient dilated LMI conditions for \(H_\infty\) static output feedback robust stabilization of linear continuous-time systems (Q411095) (← links)
- Sufficient LMI conditions for reduced-order multi-objective \(\mathcal H_2/\mathcal H_\infty\) control of LTI systems (Q522763) (← links)
- Fixed-order \(H_\infty\) controller design for nonparametric models by convex optimization (Q608454) (← links)
- Robust PID controller tuning based on the heuristic Kalman algorithm (Q1036682) (← links)
- Synthesis of \(H_{\infty}\) PID controllers: A parametric approach. (Q1810578) (← links)
- Explicit controller formulas for LMI-based \(H_ \infty\) synthesis (Q1923020) (← links)
- Static \(\mathcal H_{\infty}\) loop shaping control of a fly-by-wire helicopter (Q2576104) (← links)
- Fixed structure PID controller design for standard \(H_{\infty}\) control problem (Q2641733) (← links)
- Optimization of coordinate transformation matrix for \(H_{\infty}\) static-output-feedback control of linear discrete-time systems (Q2789962) (← links)
- <i>H<sub>∞</sub></i>Static Output Feedback Control of 2-D Discrete Systems in FM Second Model (Q2937897) (← links)
- LMI-based controller synthesis: a unified formulation and solution (Q4212821) (← links)
- Fixed-order scaled \(\mathcal{H}_\infty\) synthesis (Q4398186) (← links)
- Comments on‘Sufficient conditions for the synthesis of H∞ fixed-order controllers’ (Q4452330) (← links)
- Reply to comments on‘Sufficient conditions for the synthesis of H∞ fixed-order controllers’ (Q4452331) (← links)
- A Sum-of-Squares Approach to Fixed-Order H∞-Synthesis (Q4681646) (← links)
- Discrete-time multivariable PID controller design with application to an overhead crane (Q5026567) (← links)
- A brief review and insights into matrix inequalities for <i>H</i><sub>∞</sub> static-output-feedback control and a local optimal solution (Q5026849) (← links)