4.2 Article

Probing non-Markovian quantum dynamics with data-driven analysis: Beyond black-box machine-learning models

期刊

PHYSICAL REVIEW RESEARCH
卷 4, 期 4, 页码 -

出版社

AMER PHYSICAL SOC
DOI: 10.1103/PhysRevResearch.4.043002

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资金

  1. Russian Science Foundation [19-71-10092]
  2. Leading Research Center on Quantum Computing [014/20]
  3. Priority 2030 program at the National University of Science and Technology MISIS [K1-2022-027]
  4. Foundation for the Advancement of Theoretical Physics and Mathematics BASIS [19-1-2-66-1]

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The article introduces a data-driven approach to analyzing the non-Markovian dynamics of open quantum systems, which can capture key characteristics of the system and reconstruct predictive models while denoising measured data.
A precise understanding of the influence of a quantum system's environment on its dynamics, which is at the heart of the theory of open quantum systems, is crucial for further progress in the development of controllable large-scale quantum systems. However, existing approaches to account for complex system-environment interaction in the presence of memory effects are either based on heuristic and oversimplified principles or give rise to computational difficulties. In practice, one can leverage on available experimental data and replace first-principles simulations with a data-driven analysis that is often much simpler. Inspired by recent advances in data analysis and machine learning, we propose a data-driven approach to the analysis of the non-Markovian dynamics of open quantum systems. Our method allows, on the one hand, capturing the most important characteristics of open quantum systems such as the effective dimension of the environment and the spectrum of the joint system-environment quantum dynamics, and, on the other hand, reconstructing a predictive model of non-Markovian quantum dynamics, and denoising the measured quantum trajectories. We demonstrate the performance of the proposed approach with various models of open quantum systems, including a qubit coupled with a finite environment, a spin-boson model, and the damped Jaynes-Cummings model.

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