Abstract
In this paper, subject to acceptable closed-loop performance, an effective lower-order tuner for a stochastic chaotic hybrid system is designed using the observer/Kalman filter identification (OKID) method, in which the system state in a general coordinate form is transformed to one in an observer form. The OKID method is a time-domain technique that identifies a discrete input-output map by using known input-output sampled data in the general coordinate form, through an extension of the eigensystem realization algorithm. Moreover, it provides a lower-order realization of the tracker, with computationally effective initialization, for on-line "auto-regressive moving average process with exogenous model" -based identification and a lower-order state-space self-tuning control technique. Finally, the chaotic Chen's system is used as an illustrative example to demonstrate the effectiveness of the proposed methodology. © The author 2006.
| Original language | English |
|---|---|
| Pages (from-to) | 219-234 |
| Journal | IMA Journal of Mathematical Control and Information |
| Volume | 24 |
| Issue number | 2 |
| DOIs | |
| Publication status | Published - Jun 2007 |
Research Keywords
- Chaotic system
- Markov parameters
- Orbit tracker
- Self-tuning control
- Stochastic system
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