Classical channel bandwidth requirements in continuous variable quantum key distribution systems

被引:0
|
作者
Almeida, Margarida [1 ,2 ]
Pereira, Daniel [1 ,2 ,3 ]
Pinto, Armando N. [1 ,2 ]
Silva, Nuno A. [1 ]
机构
[1] Univ Aveiro, Campus Univ Santiago, Inst Telecomunicacoes, Aveiro, Portugal
[2] Univ Aveiro, Campus Univ Santiago, Dept Elect Telecommun & Informat, Aveiro, Portugal
[3] Austrian Inst Technol, Vienna, Austria
来源
IET QUANTUM COMMUNICATION | 2024年 / 5卷 / 04期
关键词
quantum communication; quantum cryptography; RECONCILIATION;
D O I
10.1049/qtc2.12103
中图分类号
O4 [物理学];
学科分类号
0702 ;
摘要
The reconciliation method for continuous variable quantum key distribution systems is usually chosen based on its reconciliation efficiency. Nonetheless, one must also consider the requirements of each reconciliation method in terms of the amount of information transmitted on the classical channel. Such may limit the achievable key rates. For instance, multidimensional reconciliation of dimension 8 demands a classical channel bandwidth 43 times greater than that of the quantum channel baud rate. Decreasing the dimension to 4 halves the required bandwidth, allowing for higher quantum channel baud rates and higher key rates for shorter transmission distances, despite the lesser reconciliation performance. The reconciliation method for continuous variable quantum key distribution (CV-QKD) systems is usually chosen based on its reconciliation efficiency. Nonetheless, one must also consider the requirements of each reconciliation method in terms of the amount of information transmitted on the classical channel. Such may limit the achievable key rates. For instance, multidimensional reconciliation of dimension 8 demands a classical channel bandwidth 43 times greater than that of the quantum channel baud rate. Decreasing the dimension to 4 halves the required bandwidth, allowing for higher quantum channel baud rates and higher key rates for shorter transmission distances, despite the lesser reconciliation performance. image
引用
收藏
页码:601 / 611
页数:11
相关论文
共 50 条
  • [41] Discrete-modulation continuous-variable quantum key distribution with a high key rate
    Wang, Pu
    Zhang, Yu
    Lu, Zhenguo
    Wang, Xuyang
    Li, Yongmin
    NEW JOURNAL OF PHYSICS, 2023, 25 (02):
  • [42] Trusted Noise in Continuous-Variable Quantum Key Distribution: A Threat and a Defense
    Usenko, Vladyslav C.
    Filip, Radim
    ENTROPY, 2016, 18 (01):
  • [43] Security of Continuous-Variable Quantum Key Distribution Against General Attacks
    Leverrier, Anthony
    Garcia-Patron, Raul
    Renner, Renato
    Cerf, Nicolas J.
    PHYSICAL REVIEW LETTERS, 2013, 110 (03)
  • [44] Performance Analysis of Raptor Code for Reconciliation in Continuous Variable Quantum Key Distribution
    Asfaw, Michael Berhane
    Jiang, Xue-Qin
    Zhang, Meixiang
    Hou, Jia
    Duan, Wei
    2019 INTERNATIONAL CONFERENCE ON COMPUTING, NETWORKING AND COMMUNICATIONS (ICNC), 2019, : 463 - 467
  • [45] Continuous-variable quantum key distribution in non-Markovian channels
    Vasile, Ruggero
    Olivares, Stefano
    Paris, Matteo G. A.
    Maniscalco, Sabrina
    PHYSICAL REVIEW A, 2011, 83 (04)
  • [46] Gaussian quadrature inference for multicarrier continuous-variable quantum key distribution
    Laszlo Gyongyosi
    Sandor Imre
    Quantum Studies: Mathematics and Foundations, 2019, 6 : 397 - 430
  • [47] Security of plug-and-play continuous-variable quantum key distribution
    Goncharov, R. K.
    Kirichenko, D. N.
    Vorontsova, I. O.
    Filipov, I. M.
    Adam, Y. A.
    Pervushin, B. E.
    Nasedkin, B. A.
    Samsonov, E. O.
    Egorov, V., I
    JOURNAL OF OPTICAL TECHNOLOGY, 2022, 89 (07) : 430 - 433
  • [48] Adaptive Gaussian Quadrature Detection for Continuous-Variable Quantum Key Distribution
    Gyongyosi, L.
    Imre, S.
    ADVANCES IN PHOTONICS OF QUANTUM COMPUTING, MEMORY, AND COMMUNICATION IX, 2016, 9762
  • [49] Security analysis of practical continuous-variable quantum key distribution systems under laser seeding attack
    Zheng, Yi
    Huang, Peng
    Huang, Anqi
    Peng, Jinye
    Zeng, Guihua
    OPTICS EXPRESS, 2019, 27 (19) : 27369 - 27384
  • [50] An Improved Slice Reconciliation Protocol for Continuous-Variable Quantum Key Distribution
    Wen, Xuan
    Li, Qiong
    Mao, Haokun
    Wen, Xiaojun
    Chen, Nan
    ENTROPY, 2021, 23 (10)