Cycle expansions for intermittent diffusion

Abstract

We investigate intermittent diffusion using cycle expansions, and show that a truncation based on cycle stability achieves reasonable convergence.

6 pages, revtex, 4 figures

References in corpus (1)

• Stability ordering of cycle expansions

Cited by in corpus (10)

• Systematic Computation of the Least Unstable Periodic Orbits in Chaotic Attractors
• Fractal Properties of Anomalous Diffusion in Intermittent Maps
• Theory and Applications of the Systematic Detection of Unstable Periodic Orbits in Dynamical Systems
• Understanding Anomalous Transport in Intermittent Maps: From Continuous Time Random Walks to Fractals
• Orbital measures in non-equilibrium statistical mechanics: the Onsager relations
• Computing the diffusion coefficient for intermittent maps: Resummation of stability ordered cycle expansions
• Singularity of Levy walks in the lifted Pomeau-Manneville map
• Accelerating cycle expansions by dynamical conjugacy
• Deterministic diffusion in one-dimensional maps - Calculation of diffusion constants by harmonic inversion of periodic orbit sums
• Does an intermittent dynamical system remain (weakly) chaotic after drilling in a hole?