Pages that link to "Item:Q5950244"
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The following pages link to Direct controller order reduction by identification in closed loop (Q5950244):
Displaying 16 items.
- Adaptive feedforward compensation algorithms for active vibration control with mechanical coupling (Q642622) (← links)
- Integrating virtual reference feedback tuning into a unified closed-loop identification framework (Q864308) (← links)
- Adaptive narrow band disturbance rejection applied to an active suspension -- an internal model principle approach (Q1776404) (← links)
- From experiment design to closed-loop control (Q1776434) (← links)
- Discussion on: ``Linearization algorithm for a reduced order \(H_\infty\) control design of an active suspension system'' (Q2512053) (← links)
- A unified approach to model estimation and controller reduction (duality and coherence) (Q2512256) (← links)
- Design and optimisation of restricted complexity controller: a modal approach for reduced-order controllers (Q2512266) (← links)
- An application of the virtual reference feedback tuning method to a benchmark problem (Q2512270) (← links)
- Correlation-based tuning of a restricted-complexity controller for an active suspension system (Q2512271) (← links)
- Controller order reduction by identification in closed-loop applied to a benchmark problem (Q2512273) (← links)
- Reduced-order controller design via iterative identification and control (Q2512275) (← links)
- Letter to the editor on the paper: ``Controller order reduction by identification in closed-loop applied to a benchmark problem'' (Q2512314) (← links)
- Extensions to ``Virtual reference feedback tuning: A direct method for the design of feedback controllers'' (Q2576148) (← links)
- On the use of Youla–Kucera parametrisation in adaptive active noise and vibration control – a review (Q5216420) (← links)
- A Low-Order H∞ Controller Design for an Active Suspension System via Linear Matrix Inequalities (Q5703304) (← links)
- Direct controller order reduction by identification in closed loop (Q5950244) (← links)
