Abstract
In this work, we deal with the fractal dimension D of a chaotic attractor which is generated by a bidimensional endomorphism (the Hogg-Huberman model).Using a modified box-counting method, we study the numerical behavior of D with respect to the number n of points of the considered set.One establishes an important relation D=D(n) which is valid for other dynamical systems.
Citation
Nourredine Akroune. Danièle Fournier-Prunaret. "Dimension fractale d'attracteurs : cas du modèle de Hogg-Huberman." Bull. Belg. Math. Soc. Simon Stevin 15 (1) 25 - 31, February 2008. https://doi.org/10.36045/bbms/1203692444
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