Reversibility, coarse graining and the chaoticity principle

Details Reversibility, coarse graining and the chaoticity principle Reversibility, coarse graining and the chaoticity principle

1996-02-28

arxiv.org/abs/chao-dyn/9602022v1

Communications in Mathematical Physics, 189, 263--276, 1997

Nonlinear Sciences

Chaotic Dynamics

15 pages, plain TeX, no figures

Scientific paper

10.1007/s002200050200

We describe a way of interpreting the chaotic principle of (ref. [GC1]) more extensively than it was meant in the original works. Mathematically the analysis is based on the dynamical notions of Axiom A and Axiom B and on the notion of Axiom C, that we introduce arguing that it is suggested by the results of an experiment (ref. [BGG]) on chaotic motions. Physically we interpret a breakdown of the Anosov property of a time reversible attractor (replaced, as a control parameter changes, by an Axiom A property) as a spontaneous breakdown of the time reversal symmetry: the relation between time reversal and the symmetry that remains after the breakdown is analogous to the breakdown of $T$-invariance while $TCP$ still holds.

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