Energy storage in a continuous-variable quantum battery with nonlinear coupling
C. A. Downing, M. S. Ukhtary

TL;DR
This paper explores how nonlinear coupling and quantum squeezing in continuous-variable quantum batteries can maximize extractable energy, linking thermodynamic efficiency to quantum uncertainty principles and proposing new design strategies.
Contribution
It introduces a theoretical framework connecting quantum uncertainty and energy extractability in nonlinear bosonic quantum batteries, highlighting the role of squeezing.
Findings
Minimum uncertainty states enable full energy extraction.
Nonlinear coupling allows nontrivial generation of squeezed states.
Theoretical characterization of charging performance in quantum batteries.
Abstract
In the quantum world, the process of energy storage can be enhanced thanks to various nonclassical phenomena. This inspiring fact suggests quantum batteries as plausible sources of power for future quantum devices, at least in principle. However, thermodynamically not all of the energy stored in a quantum battery is useful for doing work. By considering a class of models based upon quantum continuous variables, here we show how the maximum extractable energy from a bosonic quantum battery can be intimately related to Heisenberg's uncertainty principle. We found that realizing minimum uncertainty essentially guarantees that all of the energy stored in a Gaussian quantum battery can be withdrawn and used to do work. For a standard system where the charger and battery are coupled linearly, this criterion is satisfied rather trivially. However, our theoretical results demonstrate that - for…
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