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Classical Chaos as an Enviroment for Dissipation Chaos

Classical Chaos as an Enviroment for Dissipation Chaos

We study an isolated three-dimensional system composed of a slow one-freedom system of interest interacting with a soft-chaotic environment. We present numerical evidence that the averaged motion of the slow system is dissipative, though not exactly governed by the Langevin equation. An analytical reasoning is proposed to explain the results, circumventing the unsufficiency of the adiabatic hypothesis.

 

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