1999
DOI: 10.1142/s0217979299002915
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Some Scaling Behaviors in a Circle Map With Two Inflection Points

Abstract: By investigating numerically a circle map with two cubic inflection points, we find that the fractal dimension D of the set of quasiperiodic windings at the onset of chaos has a variety of values, instead of a unique value like 0.87. This fact strongly suggests that a family of universality classes of D appears as the map has two various inflection points. On the other hand, at the quasiperiodic transition with the golden mean winding number, the ratios δn of the width of the mode lockings when going from one … Show more

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