Résumé
In this paper, a presentation of Tchebychev polynomials' properties and a formulation derived using these polynomials are performed. The identification method presented consists in applying a linear transformation to the set of equations of the process. For this, the mathematical operator used is based on a decomposition of the signal in a basis of orthogonal polynomials. We show that this projection acts as a bandpass filter, so that only one operation is required for the data preprocessing before the identification, namely the choice of the Chebyshev polynomials basis size. An experimental closed-loop identification of a 2-axis robot with this method is performed in a final section. The results are compared and analyzed with other techniques used in robotics.
| Titre traduit de la contribution | Tchebychev polynomial based identification for time continuous model of robots |
|---|---|
| langue originale | Français |
| Pages (de - à) | 779-798 |
| Nombre de pages | 20 |
| journal | Journal Europeen des Systemes Automatises |
| Volume | 46 |
| Numéro de publication | 6-7 |
| Les DOIs | |
| état | Publié - 1 déc. 2012 |
mots-clés
- Closed-loop identification
- Frequency analysis
- Inverse problem
- Orthogonal polynomials
- Robotics
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