We discuss the connection between the Kolmogorov-Sinai entropy h KS and the production rate of the coarse-grained Gibbs entropy r G. Detailed numerical computations show that the (often-accepted) identification of the two quantities does not hold in systems with intermittent behavior and/or very different characteristic times and in systems presenting pseudochaos. The basic reason for this is in the asymptotic (with respect to time) nature of h KS, while r G is a quantity related to short-time features of a system. © 2005 The American Physical Society
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International audienceThe concept of the generalized entropy is analyzed, with the particular attent...
This thesis is dedicated to studying the theory of entropy and its relation to the Kolmogorov comple...
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International audienceThe asymmetric simple exclusion process (ASEP) has become a paradigmatic toy-m...
We study the large time fluctuations of entropy production in Markov processes. In particular, we co...
When systems are far from equilibrium, the temperature, the entropy and the thermodynamic entropy pr...
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Unless an appropriate dissipation mechanism is introduced in its evolution, a deterministic system g...
Systems operating out of equilibrium exchange energy and matter with the environment, thus producing...
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