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- W2021987110 abstract "We investigate the long-time behaviour of typical area-preserving two-dimensional maps with coexisting chaotic and regular orbits. Numerical results are presented which suggest that this behaviour is ruled by scaling laws. They concern deviations of effective Lyapunov exponents, as estimated from a chaotic trajectory of finite length T, from the true values obtained for T→∞. Although our numerical results are far from compelling, we conjecture that these fluctuations scale with a power of T which is universal for typical maps of the above type." @default.
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- W2021987110 title "Universal scaling of long-time tails in Hamiltonian systems?" @default.
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- W2021987110 doi "https://doi.org/10.1016/0375-9601(85)90131-8" @default.
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