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Thermodynamics of Quantum Trajectories on a Quantum Computer

Cech, Marcel; Lesanovsky, Igor; Carollo, Federico

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Authors

Marcel Cech

Federico Carollo



Abstract

Quantum computers have recently become available as noisy intermediate-scale quantum devices. Already these machines yield a useful environment for research on quantum systems and dynamics. Building on this opportunity, we investigate open-system dynamics that are simulated on a quantum computer by coupling a system of interest to an ancilla. After each interaction the ancilla is measured, and the sequence of measurements defines a quantum trajectory. Using a thermodynamic analogy, which identifies trajectories as microstates, we show how to bias the dynamics of the open system in order to enhance the probability of quantum trajectories with desired properties, e.g., particular measurement patterns or temporal correlations. We discuss how such a biased - generally non-Markovian - dynamics can be implemented on a unitary, gate-based quantum computer and show proof-of-principle results on the publicly accessible ibmq_jakarta machine. While our analysis is solely conducted on small systems, it highlights the challenges in controlling complex aspects of open-system dynamics on digital quantum computers.

Citation

Cech, M., Lesanovsky, I., & Carollo, F. (2023). Thermodynamics of Quantum Trajectories on a Quantum Computer. Physical Review Letters, 131(12), Article 120401. https://doi.org/10.1103/physrevlett.131.120401

Journal Article Type Article
Acceptance Date Aug 17, 2023
Online Publication Date Sep 22, 2023
Publication Date Sep 22, 2023
Deposit Date Aug 22, 2023
Publicly Available Date Sep 22, 2023
Journal Physical Review Letters
Print ISSN 0031-9007
Electronic ISSN 1079-7114
Publisher American Physical Society
Peer Reviewed Peer Reviewed
Volume 131
Issue 12
Article Number 120401
DOI https://doi.org/10.1103/physrevlett.131.120401
Public URL https://nottingham-repository.worktribe.com/output/24577780
Publisher URL https://journals.aps.org/prl/abstract/10.1103/PhysRevLett.131.120401

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