论文标题

抗纠缠动力学抗 - $ \ Mathcal {pt} $ - 对称系统

Entanglement Dynamics in Anti-$\mathcal{PT}$-Symmetric Systems

论文作者

Fang, Yu-Liang, Zhao, Jun-Long, Chen, Dong-Xu, Zhou, Yan-Hui, Zhang, Yu, Wu, Qi-Cheng, Yang, Chui-Ping, Nori, Franco

论文摘要

在过去的几年中,已经做出了许多努力,以研究平等时代($ \ MATHCAL {PT} $)和反平等时代($ \ Mathcal {apt} $)对称系统的各种值得注意的现象。但是,$ \ Mathcal {apt} $ - 对称系统中的纠缠动态以前尚未在理论和实验中进行研究。在这里,我们研究了$ \ Mathcal {apt} $ - 对称系统中两个量子位的纠缠演变。在$ \ Mathcal {apt} $ - 对称的不间断制度中,我们的理论模拟证明了当每个量子器都演变出相同的演变时,纠缠的周期性振荡,而当每个Qubit的非周期性振荡都不同。特别是,当每个量子队在$ \ Mathcal {apt} $ - 对称的不间断制度中的特殊点附近演变时,就会存在纠缠突然消失和复兴。此外,我们的模拟表明,纠缠的迅速衰减和延迟死亡,为$ \ Mathcal {apt} $ - 对称破碎政权而演变。在这项工作中,我们还使用线性光学设置进行了实验。实验结果与我们的理论模拟结果非常吻合。我们的发现揭示了$ \ Mathcal {apt} $ - 对称系统中的纠缠进化现象,并为将来对多Quantum纠缠动态的新方向开辟了一个新的方向,以多Qualtiqubit $ \ Mathcal {apt} $ - 对称性系统或其他非Hermitian Quantum Systems的动态。

In the past years, many efforts have been made to study various noteworthy phenomena in both parity-time ($\mathcal{PT}$) and anti-parity-time ($\mathcal{APT}$) symmetric systems. However, entanglement dynamics in $\mathcal{APT}$-symmetric systems has not previously been investigated in both theory and experiments. Here, we investigate the entanglement evolution of two qubits in an $\mathcal{APT}$-symmetric system. In the $\mathcal{APT}$-symmetric unbroken regime, our theoretical simulations demonstrate the periodic oscillations of entanglement when each qubit evolves identically, while the nonperiodic oscillations of entanglement when each qubit evolves differently. In particular, when each qubit evolves near the exceptional point in the $\mathcal{APT}$-symmetric unbroken regime, there exist entanglement sudden vanishing and revival. Moreover, our simulations demonstrate rapid decay and delayed death of entanglement provided one qubit evolves in the $\mathcal{APT}$-symmetric broken regime. In this work, we also perform an experiment with a linear optical setup. The experimental results agree well with our theoretical simulation results. Our findings reveal novel phenomena of entanglement evolution in the $\mathcal{APT}$-symmetric system and opens a new direction for future studies on the dynamics of quantum entanglement in multiqubit $\mathcal{APT}$-symmetric systems or other non-Hermitian quantum systems.

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