• Acta Physica Sinica
  • Vol. 68, Issue 11, 110301-1 (2019)
Min Nie1, Rong-Yu Wei1、*, Guang Yang1、2, Mei-Ling Zhang1, Ai-Jing Sun1, and Chang-Xing Pei3
Author Affiliations
  • 1School of Communication and Information Engineering, Xi’an University of Post and Telecommunications, Xi’an 710121, China
  • 2School of Electronics and Information, Northwestern Polytechnical University, Xi’an 710072, China
  • 3State Key Laboratory of Integrated Service Networks, Xidian University, Xi’an 710071, China
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    DOI: 10.7498/aps.68.20190163 Cite this Article
    Min Nie, Rong-Yu Wei, Guang Yang, Mei-Ling Zhang, Ai-Jing Sun, Chang-Xing Pei. An adaptive quantum state-hopping communication strategy based on kangaroo entanglement hopping model[J]. Acta Physica Sinica, 2019, 68(11): 110301-1 Copy Citation Text show less
    Skip mode of 的跳跃模式
    Fig. 1. Skip mode of 的跳跃模式
    Skip mode of 的跳跃模式
    Fig. 2. Skip mode of 的跳跃模式
    Relationship between quantum bit error rate, quantum state hopping frequency and 量子误比特率与量子态跳频率及的关系
    Fig. 3. Relationship between quantum bit error rate, quantum state hopping frequency and 量子误比特率与量子态跳频率及 的关系
    Relationship between the probability of successful quantum bit transmission and the quantum bit rate量子比特成功传输概率与量子比特率的关系
    Fig. 4. Relationship between the probability of successful quantum bit transmission and the quantum bit rate量子比特成功传输概率与量子比特率的关系
    Relationship between the quantum state pass rate and the receiver's quantum reception efficiency and the average quantum number of the signal source量子态通过率与接收端量子接收效率及信号源平均量子数的关系
    Fig. 5. Relationship between the quantum state pass rate and the receiver's quantum reception efficiency and the average quantum number of the signal source量子态通过率与接收端量子接收效率及信号源平均量子数的关系
    Relationship between the number of quantum states, the probability of serious interference, and the mean adaptive processing time量子态数目、被严重干扰的概率与平均自适应处理时间的关系
    Fig. 6. Relationship between the number of quantum states, the probability of serious interference, and the mean adaptive processing time量子态数目、被严重干扰的概率与平均自适应处理时间的关系
    Gain of the quantum state hopping adaptive control system量子态跳自适应控制策略系统增益
    Fig. 7. Gain of the quantum state hopping adaptive control system量子态跳自适应控制策略系统增益
    时刻 $T$状态 $\left| \phi \right\rangle $
    0—T1${\left| \phi \right\rangle _n}$
    T1T2${\left| \phi \right\rangle _{n-2}}$
    T2T3${\left| \phi \right\rangle _{n - 1}}$
    T3T4${\left| \phi \right\rangle _1}$
    $ \cdots $$ \cdots $
    Tn–1Tn${\left| \phi \right\rangle _1}$
    Table 1. Quantum hopping states of communication parties at different moments
    Min Nie, Rong-Yu Wei, Guang Yang, Mei-Ling Zhang, Ai-Jing Sun, Chang-Xing Pei. An adaptive quantum state-hopping communication strategy based on kangaroo entanglement hopping model[J]. Acta Physica Sinica, 2019, 68(11): 110301-1
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