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This paper establishes new quantum fluctuation relations governing work extraction in systems subjected to repeated projective measurements, refining the standard Jarzynski equality with logarithmic corrections based on first-detection times. By deriving fundamental limits for both total and extracted work even when devices interact with external environments, it advances theoretical frameworks essential for optimizing energy efficiency in future quantum thermodynamic engines.
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Quantum fluctuation relations in first-detection processes

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arXiv:2608.06194v1 Announce Type: new Abstract: We derive two quantum fluctuation relations for systems undergoing repeated projective measurements. These fluctuation relations characterize the work that can be extracted from a quantum device when a first-detection event triggers a mechanical operation leading to positive work production. The correction to the standard quantum Jarzynski equality depends logarithmically on the mean first-detection time for the time-reversed dynamics. Application of Jensen's inequality leads to fundamental limits on both the total work involved in the repeated measurements and final mechanical operation, and the extracted work alone. The general case of a device connected to an external environment is also considered.

Abstract:We derive two quantum fluctuation relations for systems undergoing repeated projective measurements. These fluctuation relations characterize the work that can be extracted from a quantum device when a first-detection event triggers a mechanical operation leading to positive work production. The correction to the standard quantum Jarzynski equality depends logarithmically on the mean first-detection time for the time-reversed dynamics. Application of Jensen's inequality leads to fundamental limits on both the total work involved in the repeated measurements and final mechanical operation, and the extracted work alone. The general case of a device connected to an external environment is also considered.

Quantum Physics (quant-ph); Statistical Mechanics (cond-mat.stat-mech)

arXiv:2608.06194 [quant-ph]

(or arXiv:2608.06194v1 [quant-ph] for this version)

https://doi.org/10.48550/arXiv.2608.06194 Focus to learn more arXiv-issued DOI via DataCite (pending registration)

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