Dissipation Asymmetry Relation
Michele Campisi
Abstract
Michele Campisi
Abstract
We establish a relation between the degree of dissipation and the degree of asymmetry of the statistics of random quantities obeying the fluctuation theorem. The relation is expressed in terms of a lower bound on the average dissipation: the more asymmetry is displayed the more dissipation is necessary to sustain it. The reported result improves the thermodynamic uncertainty relation that similarly establishes a lower bound on average dissipation in terms of the precision of the statistics. The result is illustrated with examples and generalisations.
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We establish a relation between the degree of dissipation and the degree of asymmetry of the statistics of random quantities obeying the fluctuation theorem. The relation is expressed in terms of a lower bound on the average dissipation: the more asymmetry is displayed the more dissipation is necessary to sustain it. The reported result improves the thermodynamic uncertainty relation that similarly establishes a lower bound on average dissipation in terms of the precision of the statistics. The result is illustrated with examples and generalisations.
Key concepts: Asymmetry, Dissipation, Degree (music), Relation (database), Mathematics, Fluctuation-dissipation theorem, Statistical physics, Physics