Identifying optimal cycles in quantum thermal machines with reinforcement-learning
Open Access
- 10 January 2022
- journal article
- research article
- Published by Springer Nature in npj Quantum Information
- Vol. 8 (1) , 1-11
Abstract
The optimal control of open quantum systems is a challenging task but has a key role in improving existing quantum information processing technologies. We introduce a general framework based on reinforcement learning to discover optimal thermodynamic cycles that maximize the power of out-of-equilibrium quantum heat engines and refrigerators. We apply our method, based on the soft actor-critic algorithm, to three systems: a benchmark two-level system heat engine, where we find the optimal known cycle; an experimentally realistic refrigerator based on a superconducting qubit that generates coherence, where we find a non-intuitive control sequence that outperforms previous cycles proposed in literature; a heat engine based on a quantum harmonic oscillator, where we find a cycle with an elaborate structure that outperforms the optimized Otto cycle. We then evaluate the corresponding efficiency at maximum power.Keywords
All Related Versions
This publication has 97 references indexed in Scilit:
- Quantum simulations with trapped ionsNature Physics, 2012
- Quantum heat engine power can be increased by noise-induced coherenceProceedings of the National Academy of Sciences, 2011
- Efficiency at maximum power: An analytically solvable model for stochastic heat enginesEurophysics Letters, 2007
- Heat production and energy balance in nanoscale engines driven by time-dependent fieldsPhysical Review B, 2007
- Coherent Dynamics of Coupled Electron and Nuclear Spin Qubits in DiamondScience, 2006
- Coherent Manipulation of Coupled Electron Spins in Semiconductor Quantum DotsScience, 2005
- Discrete four-stroke quantum heat engine exploring the origin of frictionPhysical Review E, 2002
- Heat engines in finite time governed by master equationsAmerican Journal of Physics, 1996
- The quantum open system as a model of the heat engineJournal of Physics A: General Physics, 1979
- Efficiency of a Carnot engine at maximum power outputAmerican Journal of Physics, 1975