Long-Time Correlations and Expansion-Rate Spectra of Chaos in Hamiltonian Systems

Abstract
The repeated sticking of a chaotic orbit to critical tori with an inverse-power distribution of sticking times is shown to produce a universal spectrum of expansion rates Λ of nearby orbits with a linearity with zero slope for 0<Λ<Λ (=Liapunov number), representing the intermittent switching between chaotic sea and chaos border.

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