中国物理B ›› 2020, Vol. 29 ›› Issue (5): 50304-050304.doi: 10.1088/1674-1056/ab7da3

• SPECIAL TOPIC—Recent advances in thermoelectric materials and devices • 上一篇    下一篇

Qubit movement-assisted entanglement swapping

Sare Golkar, Mohammad Kazem Tavassoly, Alireza Nourmandipour   

  1. 1 Atomic and Molecular Group, Faculty of Physics, Yazd University, Yazd 89195-741, Iran;
    2 Photonic Research Group, Engineering Research Center, Yazd University, Yazd 89195-741, Iran;
    3 Department of Physics, Faculty of Science, Sirjan University of Technology, Sirjan, Iran
  • 收稿日期:2020-01-23 修回日期:2020-02-19 出版日期:2020-05-05 发布日期:2020-05-05
  • 通讯作者: Alireza Nourmandipour E-mail:anourmandip@sirjantech.ac.ir,anourmandip@gmail.com

Qubit movement-assisted entanglement swapping

Sare Golkar1, Mohammad Kazem Tavassoly1,2, Alireza Nourmandipour3   

  1. 1 Atomic and Molecular Group, Faculty of Physics, Yazd University, Yazd 89195-741, Iran;
    2 Photonic Research Group, Engineering Research Center, Yazd University, Yazd 89195-741, Iran;
    3 Department of Physics, Faculty of Science, Sirjan University of Technology, Sirjan, Iran
  • Received:2020-01-23 Revised:2020-02-19 Online:2020-05-05 Published:2020-05-05
  • Contact: Alireza Nourmandipour E-mail:anourmandip@sirjantech.ac.ir,anourmandip@gmail.com

摘要: We propose a scheme to generate entanglement between two distant qubits (two-level atom) which are separately trapped in their own (in general) non-Markovian dissipative cavities by utilizing entangling swapping, considering the case in which the qubits can move along their cavity axes rather than a static state of motion. We first examine the role of movement of the qubit by studying the entropy evolution for each subsystem. The average entropy over the initial states of the qubit is calculated. Then by performing a Bell state measurement on the fields leaving the cavities, we swap the entanglement between qubit-field in each cavity into qubit-qubit and field-field subsystems. The entangling power is used to measure the average amount of swapped entanglement over all possible pure initial states. Our results are presented in two weak and strong coupling regimes, illustrating the positive role of movement of the qubits on the swapped entanglement. It is revealed that by considering certain conditions for the initial state of qubits, it is possible to achieve a maximally long-leaving stationary entanglement (Bell state) which is entirely independent of the environmental variables as well as the velocity of qubits. This happens when the two qubits have the same velocities.

关键词: dissipative systems, quantum entanglement, entanglement swapping

Abstract: We propose a scheme to generate entanglement between two distant qubits (two-level atom) which are separately trapped in their own (in general) non-Markovian dissipative cavities by utilizing entangling swapping, considering the case in which the qubits can move along their cavity axes rather than a static state of motion. We first examine the role of movement of the qubit by studying the entropy evolution for each subsystem. The average entropy over the initial states of the qubit is calculated. Then by performing a Bell state measurement on the fields leaving the cavities, we swap the entanglement between qubit-field in each cavity into qubit-qubit and field-field subsystems. The entangling power is used to measure the average amount of swapped entanglement over all possible pure initial states. Our results are presented in two weak and strong coupling regimes, illustrating the positive role of movement of the qubits on the swapped entanglement. It is revealed that by considering certain conditions for the initial state of qubits, it is possible to achieve a maximally long-leaving stationary entanglement (Bell state) which is entirely independent of the environmental variables as well as the velocity of qubits. This happens when the two qubits have the same velocities.

Key words: dissipative systems, quantum entanglement, entanglement swapping

中图分类号:  (Decoherence; open systems; quantum statistical methods)

  • 03.65.Yz
03.65.Ud (Entanglement and quantum nonlocality) 03.67.Mn (Entanglement measures, witnesses, and other characterizations)