Robust feedback linearization control of a throttle plate by using an approximated pd regulator
Research output: Contributions to collected editions/works › Article in conference proceedings › Research › peer-review
Authors
In classical gasoline injection systems, the control of the throttle plate position is important for efficiency and emission of the engine. The angular position, depending on the current load of the engine, must track a desired trajectory which is performed by the accelerator. In Feedback linearization approach the state space must be available: measurable or observable. If the system is nonlinear, observers of the state in real time application are often difficult to be implemented. A technique to approximate derivatives is proposed in order to avoid velocity and acceleration measurements. The tracking problem is treated by using Kharitonov's approach. Thanks to an approximated PD regulator robustness in the proposed feedback linearization is achieved. Measured results on the real experimental set point are reported.
Original language | English |
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Title of host publication | ROCOND'06 - 5th IFAC Symposium on Robust Control Design, Final Program with Abstracts |
Editors | Denis Arzelier, Didier Henrion |
Number of pages | 6 |
Volume | 1 |
Publisher | International Federation of Automatic Control |
Publication date | 01.01.2006 |
Pages | 585-590 |
ISBN (print) | 9783902661104 |
DOIs | |
Publication status | Published - 01.01.2006 |
Externally published | Yes |
Event | 5th International Federation of Automatic Control Symposium on Robust Control Design - 2006 - Toulouse, France Duration: 05.07.2006 → 07.07.2006 Conference number: 5 https://www.ifac-control.org/about/symposia-conferences-and-workshops |
- Injection systems, Kharitonov's Theorem, PD regulators, Robust tracking, Throttle plate, Angular positions, Current loads, Feedback linearization control, Gasoline injection, Kharitonov's theorem, Measured results, Real-time application, Setpoints, State space, Tracking problem, Accelerometers, Robust control, State feedback, Feedback linearization
- Engineering