1983Journal of Physics A Mathematical and GeneralOpen access

Intermittent behaviour in non-linear Hamiltonian systems far from equilibrium

Francesco Fucito, Fabio Marchesoni, M. Sparpaglione, Angelo Vulpiani

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Abstract

The authors show that the approach to equilibrium in non-linear-Hamiltonian systems exhibits strongly non-gaussian features (intermittency). The intensity of the phenomenon grows fainter until it vanishes near equilibrium. They present a heuristic interpretation of such behaviour confirmed by numerical simulations on the system described by a one-dimensional classical phi 4 field theory.

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The authors show that the approach to equilibrium in non-linear-Hamiltonian systems exhibits strongly non-gaussian features (intermittency). The intensity of the phenomenon grows fainter until it vanishes near equilibrium. They present a heuristic interpretation of such behaviour confirmed by numerical simulations on the system described by a one-dimensional classical phi 4 field theory.

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Available abstract

The authors show that the approach to equilibrium in non-linear-Hamiltonian systems exhibits strongly non-gaussian features (intermittency). The intensity of the phenomenon grows fainter until it vanishes near equilibrium. They present a heuristic interpretation of such behaviour confirmed by numerical simulations on the system described by a one-dimensional classical phi 4 field theory.

Key concepts: Intermittency, Autocatalytic reaction, Hamiltonian system, Linear response theory, Gaussian, Statistical physics, Hamiltonian (control theory), Physics

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