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We propose an experimental scheme to verify the quantum non-equilibrium fluctuation relations using current technology.
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C. Jarzynski, Nonequilibrium work theorem for a system strongly coupled to a thermal environment , J. Stat. Mech.: Theor. Exp. P09005 (2004)
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A. Silva, Statistics of the Work Done on a Quantum Critical System by Quenching a Control Parameter , Phys. Rev. Lett. 101
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J. Goold, T. Fogarty, N. LoGullo, M. Paternostro, and T. Busch, Orthogonality catastrophe as a consequence of qubit embedding in an ultracold Fermi gas , Phys. Rev. A 84
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2012
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R. Dorner, J. Goold, C. Cormick, M. Paternostro and V. Vedral, Emergent Thermodynamics in a Quenched Many-Body System , Phys. Rev. Lett., 109
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Cited alongside, same era.
U. Poschinger, A. Walther, K. Singer, and F. Schmidt-Kaler, Observing the Phase Space Trajectory of an Entangled Matter Wave Packet , Phys. Rev. Lett. 105
2010
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C. Jarzynski, Equalities and inequalities: Irreversibility and the second law of thermodynamics at the nanoscale , Annu. Rev. Condens. Matter Phys. 3
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Collin et al
2011
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M. Campisi, P. Hänggi and P. Talkner, Colloquium. Quantum Fluctuation Relations: Foundations and Applications , Rev. Mod. Phys. 83
2011
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The analytic solution for a displaced harmonic oscillator reveals that the carrier peak of the work distributions is always located precisely at Δ F \Delta F , and will consequently have an identical amplitude in both spectra. More general perturbations will not possess this property and are instead analysed by the method described
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P. Smacchia and A. Silva, Universal Energy Distribution of Quasiparticles Emitted in a Local Time-Dependent Quench , Phys. Rev. Lett. 109
2012
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D. A. Abanin and E. Demler, Measuring Entanglement Entropy of a Generic Many-Body System with a Quantum Switch , Phys. Rev. Lett. 109
2012
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