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This research establishes a rigorous framework for deterministic energy harvesting by leveraging Noether symmetries in quantum systems, demonstrating how conserved charges can generate infinite states capable of extracting work without entropy absorption. By extending these principles to generalized probabilistic theories and specific models like the Jaynes-Cummings system, the study provides fundamental bounds on source asymmetry that are critical for advancing quantum thermodynamics and energy conversion protocols.
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Noether Symmetries Generate Deterministic Energy-Harvesting Protocols

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arXiv:2609.10533v1 Announce Type: new Abstract: We consider the general principles for when deterministic energy harvesting (DEH) is possible. DEH means absorbing energy from a fluctuating source without entropy being absorbed. We show that the symmetry structure of the source--harvester dynamics gives a general route beyond existing examples to identify DEH capable source states. Any continuous symmetry with a conserved Noether charge induces a source-side orbit of states that all implement the same deterministic harvester transition, provided the harvester boundary states are symmetry invariant. Consequently, one DEH capable source state with nonzero asymmetry between charge sectors can generate infinitely many simultaneously DEH capable source states. A Jaynes-Cummings model, a three-spin XX chain, and an SU(2) model illustrate the construction. We further extend Noether's theorem to generalised probabilistic theories and thereby generalise our main result. We further establish an asymmetry bound for harvesting, showing that source asymmetry cannot increase on average, while DEH saturates the bound exactly preserving asymmetry.

Abstract:We consider the general principles for when deterministic energy harvesting (DEH) is possible. DEH means absorbing energy from a fluctuating source without entropy being absorbed. We show that the symmetry structure of the source--harvester dynamics gives a general route beyond existing examples to identify DEH capable source states. Any continuous symmetry with a conserved Noether charge induces a source-side orbit of states that all implement the same deterministic harvester transition, provided the harvester boundary states are symmetry invariant. Consequently, one DEH capable source state with nonzero asymmetry between charge sectors can generate infinitely many simultaneously DEH capable source states. A Jaynes-Cummings model, a three-spin XX chain, and an SU(2) model illustrate the construction. We further extend Noether's theorem to generalised probabilistic theories and thereby generalise our main result. We further establish an asymmetry bound for harvesting, showing that source asymmetry cannot increase on average, while DEH saturates the bound exactly preserving asymmetry.

arXiv:2609.10533 [quant-ph]

(or arXiv:2609.10533v1 [quant-ph] for this version)

https://doi.org/10.48550/arXiv.2609.10533 Focus to learn more arXiv-issued DOI via DataCite (pending registration)

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