Entanglement Improvement of Three-mode Squeezed Vacuum State Via Number-conserving Operation

IF 1.3 4区 物理与天体物理 Q3 PHYSICS, MULTIDISCIPLINARY
Shiyu Dai, Qingqian Kang, Liyun Hu, Cunjin Liu, Teng Zhao
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引用次数: 0

Abstract

In this paper, the quantum entanglement properties of a three-mode squeezed vacuum state under an ideal and realistic scenario are discussed. We find that photon loss has a significant negative effect on quantum entanglement, leading to the degradation of entangled states and the loss of fidelity. In order to overcome this challenge, we further study the effect of number-conserving operation on the entangled properties of three-mode squeezed vacuum states. In general, when the squeezing amplitude is small, the multi-mode and high-order number-conserving operation has the optimal effect on the improvement of entanglement. With the increase of squeezing amplitude, we need to reduce the number of operated modes and the order of number-conserving operation to obtain the optimal improvement effect. When the squeezing amplitude is large enough, the number-conserving operation no longer has the improvement effect. The results in this paper are helpful to further understand the multi-mode squeezed vacuum state and provide an estimable theoretical basis for its application in quantum information processing.

通过保数运算改善三模压缩真空态的纠缠态
本文讨论了理想和现实情况下三模压缩真空态的量子纠缠特性。我们发现光子损耗对量子纠缠有显著的负面影响,导致纠缠态的退化和保真度的损失。为了克服这一挑战,我们进一步研究了保数运算对三模压缩真空态纠缠特性的影响。总的来说,当压缩幅值较小时,多模高阶保数运算对改善纠缠的效果最优。随着压缩幅度的增大,需要减少运行模式的数量和保数运行的次数,以获得最优的改进效果。当压缩幅度足够大时,保数运算不再有改善效果。本文的研究结果有助于进一步理解多模压缩真空态,并为其在量子信息处理中的应用提供可估计的理论基础。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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来源期刊
CiteScore
2.50
自引率
21.40%
发文量
258
审稿时长
3.3 months
期刊介绍: International Journal of Theoretical Physics publishes original research and reviews in theoretical physics and neighboring fields. Dedicated to the unification of the latest physics research, this journal seeks to map the direction of future research by original work in traditional physics like general relativity, quantum theory with relativistic quantum field theory,as used in particle physics, and by fresh inquiry into quantum measurement theory, and other similarly fundamental areas, e.g. quantum geometry and quantum logic, etc.
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