2018
DOI: 10.1103/physrevlett.120.120602
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Strong Coupling Corrections in Quantum Thermodynamics

Abstract: Quantum systems strongly coupled to many-body systems equilibrate to the reduced state of a global thermal state, deviating from the local thermal state of the system as it occurs in the weak-coupling limit. Taking this insight as a starting point, we study the thermodynamics of systems strongly coupled to thermal baths. First, we provide strong-coupling corrections to the second law applicable to general systems in three of its different readings: As a statement of maximal extractable work, on heat dissipatio… Show more

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Cited by 127 publications
(113 citation statements)
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“…Nonetheless, as it was the case here, these results were focused on particular models, and the general question of whether strong coupling and non-Markovian effects are (un)favorable for the performance of quantum thermal machines is still open. Strong coupling corrections to the second law due to the interaction strength were derived in [44], also showing a lower performance, but restricted to thermodynamic protocols where the system is adiabatically driven and never simultaneously coupled to more than one thermal bath.…”
Section: Discussionmentioning
confidence: 99%
“…Nonetheless, as it was the case here, these results were focused on particular models, and the general question of whether strong coupling and non-Markovian effects are (un)favorable for the performance of quantum thermal machines is still open. Strong coupling corrections to the second law due to the interaction strength were derived in [44], also showing a lower performance, but restricted to thermodynamic protocols where the system is adiabatically driven and never simultaneously coupled to more than one thermal bath.…”
Section: Discussionmentioning
confidence: 99%
“…Ruling out the possibility of using non-Markovian effects to improve the efficiency in the model [56][57][58], the power boost we reported above for the Carnot and Otto cycle can only be seen as a consequence of the latter in the reduction of thermalization timescales. We show here an argument to explain why it happens and how it is related to the non-Markovian building of correlations between the engine S and the j-th bath.…”
Section: Free-energy Analysismentioning
confidence: 97%
“…Out of the weak coupling regime, several attempts have been performed to formulate a thermodynamic framework, e.g. [34][35][36][37][38][39][40][41][42][43][44][45]. A possible approach [34,38,39] is suggested by fact that in the weak coupling regimė Q (w) (t) = −Tr[H R (t)ρ R (t)], as it can be easily proven from the von Neumann equation and the approximation H(t) ≃ H S (t) + H R in Eqs.…”
Section: Weak Coupling Considerationsmentioning
confidence: 99%