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| Title: | Evolutionary chaos controller synthesis for stabilizing chaotic Henon maps | ||||||||||
| Author: | Šenkeřík, Roman; Oplatková, Zuzana; Zelinka, Ivan; Davendra, Donald | ||||||||||
| Document type: | Peer-reviewed article (English) | ||||||||||
| Source document: | Complex Systems. 2012, vol. 20, issue 3, p. 205-214 | ||||||||||
| ISSN: | 0891-2513 (Sherpa/RoMEO, JCR) | ||||||||||
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| DOI: | https://doi.org/10.25088/ComplexSystems.20.3.205 | ||||||||||
| Abstract: | This paper deals with synthesizing control laws by means of analytic programming (AP) for the Henon map, which is a discrete chaotic system. The tool for symbolic regression is used for stabilizing the stable state and higher periodic orbits, which represent oscillations between several values of a chaotic system. For experimentation, the self-organizing migrating algorithm (SOMA) is used with AP and differential evolution (DE) is used as the second algorithm for meta-evolution. | ||||||||||
| Full text: | https://www.complex-systems.com/abstracts/v20_i03_a03/ | ||||||||||
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