Power Spectra of the Intermitteny Chaos
Generated by the Quadratic Tangent Bifurcation
Byon Chol So and Hazime Mori
Progress of Theoretical Physics , vol 72, no 6, 1258-1261 (December 1984)
Abstract
The power spectra of the intermittent chaos are numerically found
to consist of a sequence of equally-spaced Lorentzian lines whose
envelope obeys the inverse-power law with exponent zeta=1.33 +/- 0.08
near the onset point. The 1/f spectrum is obtained when the lower
half of the narrow channel near the contact point vanishes.
1/f in dynamical system models