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Colloquium. Quantum Fluctuation Relations: Foundations and Applications

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arxiv 1012.2268 v5 pith:AXG4SR4F submitted 2010-12-10 cond-mat.stat-mech quant-ph

classification cond-mat.stat-mechquant-ph
keywords fluctuationrelationsquantumapplicationsfundamentallinearresponsetheory
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Two fundamental ingredients play a decisive role in the foundation of fluctuation relations: the principle of microreversibility and the fact that thermal equilibrium is described by the Gibbs canonical ensemble. Building on these two pillars we guide the reader through a self-contained exposition of the theory and applications of quantum fluctuation relations. These are exact results that constitute the fulcrum of the recent development of nonequilibrium thermodynamics beyond the linear response regime. The material is organized in a way that emphasizes the historical connection between quantum fluctuation relations and (non)-linear response theory. We also attempt to clarify a number of fundamental issues which were not completely settled in the prior literature. The main focus is on (i) work fluctuation relations for transiently driven closed or open quantum systems, and (ii) on fluctuation relations for heat and matter exchange in quantum transport settings. Recently performed and proposed experimental applications are presented and discussed.

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Cited by 2 Pith papers

Reviewed papers in the Pith corpus that reference this work. Sorted by Pith novelty score. Full citation record

  1. Fluctuation theorems for thermally isolated driven quantum systems: nonadiabaticity, excess work and strong inequalities

    cond-mat.stat-mech 2026-07 accept novelty 6.0 of 10

    Detailed and integral fluctuation theorems for X and Y identify their averages with nonadiabaticity A and excess work W_ex, implying W_th_ex ≥ 0 and relating A to cyclic work absorption.

  2. Adiabatic vacua from linear complex structures

    gr-qc 2025-04 conditional novelty 6.0 of 10

    Adiabatic number operators and vacua for coupled bosonic systems are constructed order by order from a linear recursion for complex structures, generalizing WKB and Lewis-Riesenfeld invariant methods beyond a single mode.

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