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在结构化玻色子库条件下,马尔可夫过程和非马尔可夫过程的熵不确定性关系

Entropic uncertainty relations for Markovian and non-Markovian processes under a structured bosonic reservoir.

作者信息

Wang Dong, Huang Ai-Jun, Hoehn Ross D, Ming Fei, Sun Wen-Yang, Shi Jia-Dong, Ye Liu, Kais Sabre

机构信息

School of Physics & Material Science, Anhui University, Hefei, 230601, China.

National Laboratory for Infrared Physics, Shanghai Institute of Technical Physics, Chinese Academy of Sciences, Shanghai, 200083, China.

出版信息

Sci Rep. 2017 Apr 21;7(1):1066. doi: 10.1038/s41598-017-01094-8.

Abstract

The uncertainty relation is a fundamental limit in quantum mechanics and is of great importance to quantum information processing as it relates to quantum precision measurement. Due to interactions with the surrounding environment, a quantum system will unavoidably suffer from decoherence. Here, we investigate the dynamic behaviors of the entropic uncertainty relation of an atom-cavity interacting system under a bosonic reservoir during the crossover between Markovian and non-Markovian regimes. Specifically, we explore the dynamic behavior of the entropic uncertainty relation for a pair of incompatible observables under the reservoir-induced atomic decay effect both with and without quantum memory. We find that the uncertainty dramatically depends on both the atom-cavity and the cavity-reservoir interactions, as well as the correlation time, τ, of the structured reservoir. Furthermore, we verify that the uncertainty is anti-correlated with the purity of the state of the observed qubit-system. We also propose a remarkably simple and efficient way to reduce the uncertainty by utilizing quantum weak measurement reversal. Therefore our work offers a new insight into the uncertainty dynamics for multi-component measurements within an open system, and is thus important for quantum precision measurements.

摘要

不确定性关系是量子力学中的一个基本限制,对于量子信息处理非常重要,因为它与量子精密测量相关。由于与周围环境的相互作用,量子系统将不可避免地遭受退相干。在此,我们研究了在玻色子库存在下,原子 - 腔相互作用系统在马尔可夫和非马尔可夫区域交叉期间熵不确定性关系的动态行为。具体而言,我们探讨了在有和没有量子记忆的情况下,在库诱导的原子衰变效应下一对不相容可观测量的熵不确定性关系的动态行为。我们发现,不确定性显著依赖于原子 - 腔和腔 - 库相互作用,以及结构化库的相关时间τ。此外,我们验证了不确定性与被观测量子比特系统状态的纯度呈反相关。我们还提出了一种非常简单有效的方法,通过利用量子弱测量反转来降低不确定性。因此,我们的工作为开放系统内多分量测量的不确定性动力学提供了新的见解,对量子精密测量具有重要意义。

https://cdn.ncbi.nlm.nih.gov/pmc/blobs/1f3f/5475269/3a5bc33b54b5/41598_2017_1094_Fig1_HTML.jpg

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