原子态的经典和量子叠加对量子相关性的影响

IF 1 4区 物理与天体物理 Q3 PHYSICS, MATHEMATICAL
Chimdessa Gashu, E. Mosisa, C. Idosa
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引用次数: 0

摘要

在本文中,我们报道了原子态的经典和量子叠加对量子关联的影响。考虑了利用相干诱导经典场和原子态相干叠加在阶梯量子拍频激光器中产生的耦合光子对。一旦量子相干获得足够的时间,它就可以产生量子关联,包括量子不和谐、量子纠缠和量子操纵,这些关联会随着时间的推移迅速增加,直到它们达到最大强度。它们的强度可以通过增加每单位时间叠加原子的数量、选择合适的经典场振幅以及管理温度和相位波动的量来进一步提高。特别是,双向量子转向,这是量子不和谐和量子纠缠存在的保证,可以通过将原子注入速率从2提高来实现 kHz至25 kHz,即使考虑到热浴的平均温度也是如此。在用密度算符方法处理的开放量子系统中,通过增加原子注入速率和选择合适的相干诱导经典场参数,增强了量子关联的最大可实现强度。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Effect of Classical and Quantum Superposition of Atomic States on Quantum Correlations
In this paper, we report the effect of classical and quantum superposition of atomic states on quantum correlations. Coupled photon pairs generated in a ladder quantum beat laser using coherent-induced classical field and atomic state coherent superposition are considered. Once the quantum coherence get sufficient time, it can generate quantum correlations that include quantum discord, quantum entanglement, and quantum steering, which quickly increase with time until they get their maximum strength. Their strength can be improved further by increasing the number of superposed atoms per unit time, selecting an appropriate amplitude of the classical fields, and managing the amount of temperatures and phase fluctuations. In particular, two-way quantum steering, which is a guarantee for the existence of quantum discord and quantum entanglement, can be achieved by increasing the rate of atomic injection from 2 kHz to 25 kHz even if the mean temperature of the heat bath is considered. The maximum achievable strength of quantum correlations is enhanced by increasing the rate of atomic injection and choosing an appropriate parameters of the coherent-induced classical field in the open quantum system which is treated by using the density operator approach.
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来源期刊
Advances in Mathematical Physics
Advances in Mathematical Physics 数学-应用数学
CiteScore
2.40
自引率
8.30%
发文量
151
审稿时长
>12 weeks
期刊介绍: Advances in Mathematical Physics publishes papers that seek to understand mathematical basis of physical phenomena, and solve problems in physics via mathematical approaches. The journal welcomes submissions from mathematical physicists, theoretical physicists, and mathematicians alike. As well as original research, Advances in Mathematical Physics also publishes focused review articles that examine the state of the art, identify emerging trends, and suggest future directions for developing fields.
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