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Universal validity of the second law of information thermodynamics

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arxiv 2308.15558 v3 pith:JGYOHRLT submitted 2023-08-29 quant-ph cond-mat.stat-mech

classification quant-phcond-mat.stat-mech
keywords thermodynamicsdemonsecondfeedbackinformationerasurequantumassumptions
verification ladder T0 review T1 audit T2 compute T3 formal
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Adiabatic measurements, followed by feedback and erasure protocols, have often been considered as a model to embody Maxwell's Demon paradox and to study the interplay between thermodynamics and information processing. Such studies have led to the conclusion, now widely accepted in the community, that Maxwell's Demon and the second law of thermodynamics can peacefully coexist because any gain provided by the demon must be offset by the cost of performing the measurement and resetting the demon's memory to its initial state. Statements of this kind are collectively referred to as second laws of information thermodynamics and have recently been extended to include quantum theoretical scenarios. However, previous studies in this direction have made several assumptions, particularly about the feedback process and the demon's memory readout, and thus arrived at statements that are not universally applicable and whose range of validity is not clear. In this work, we fill this gap by precisely characterizing the full range of quantum feedback control and erasure protocols that are overall consistent with the second law of thermodynamics. This leads us to conclude that the second law of information thermodynamics is indeed universal: it must hold for any quantum feedback control and erasure protocol, regardless of the measurement process involved, as long as the protocol is overall compatible with thermodynamics. Our comprehensive analysis not only encompasses new scenarios but also retrieves previous ones, doing so with fewer assumptions. This simplification contributes to a clearer understanding of the theory.

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    In a four-site spin model, positive energy extraction in a quantum energy teleportation protocol occurs when h times a nonlocal Majorana correlator D_AB is nonzero, with maximum extracted energy sqrt(epsilon_B^2 + (h ...

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