Reverse Reconciliation for Optimal Error Correction in Quantum Key Distribution

被引:2
|
作者
Lizama-Perez, Luis Adrian [1 ]
机构
[1] Univ Tecn Federico Santa Maria, Dept Elect, Campus San Joaquin Ave Vicuna Mackenna 3939, Santiago 8940897, San Joaquin, Chile
来源
SYMMETRY-BASEL | 2023年 / 15卷 / 03期
关键词
QKD; distillation; reconciliation; sifting; PROTOCOL;
D O I
10.3390/sym15030710
中图分类号
O [数理科学和化学]; P [天文学、地球科学]; Q [生物科学]; N [自然科学总论];
学科分类号
07 ; 0710 ; 09 ;
摘要
In this work, we introduce a new method for the establishment of a symmetric secret key through the reconciliation process in QKD systems that, we claim, is immune to the error rate of the quantum channel and, therefore, has an efficiency of 100% since it does not present losses during the distillation of secret keys. Furthermore, the secret rate is scaled to the square of the number of pulses on the destination side. The method only requires a single data exchange from Bob over the classic channel. We affirmed that our results constitute a milestone in the field of QKD and error correction methods at a crucial moment in the development of classical and quantum cryptanalytic algorithms. We believe that the properties of our method can be evaluated directly since it does not require the use of complex formal-theoretical techniques. For this purpose, we provide a detailed description of the reconciliation algorithm. The strength of the method against PNS and IR attacks is discussed. Furthermore, we define a method to analyze the security of the reconciliation approach based on frames that are binary arrays of 2x2. As a result, we came to the conclusion that the conjugate approach can no longer be considered secure, while we came up with a way to increase the secret gain of the method with measured bits.
引用
收藏
页数:17
相关论文
共 50 条
  • [22] Error Rate Estimation in Quantum Key Distribution with Finite Resources
    Lu, Zhao
    Shi, Jian-Hong
    Li, Feng-Guang
    COMMUNICATIONS IN THEORETICAL PHYSICS, 2017, 67 (04) : 360 - 364
  • [23] High performance reconciliation for continuous-variable quantum key distribution with LDPC code
    Lin, Dakai
    Huang, Duan
    Huang, Peng
    Peng, Jinye
    Zeng, Guihua
    INTERNATIONAL JOURNAL OF QUANTUM INFORMATION, 2015, 13 (02)
  • [24] High-Efficient Syndrome-Based LDPC Reconciliation for Quantum Key Distribution
    Mao, Hao-Kun
    Qiao, Yu-Cheng
    Li, Qiong
    ENTROPY, 2021, 23 (11)
  • [25] Comprehensive high-speed reconciliation for continuous-variable quantum key distribution
    Dabo Guo
    Chao He
    Tianhao Guo
    Zhe Xue
    Qiang Feng
    Jianjian Mu
    Quantum Information Processing, 2020, 19
  • [26] Comprehensive high-speed reconciliation for continuous-variable quantum key distribution
    Guo, Dabo
    He, Chao
    Guo, Tianhao
    Xue, Zhe
    Feng, Qiang
    Mu, Jianjian
    QUANTUM INFORMATION PROCESSING, 2020, 19 (09)
  • [27] Research on time-division multiplexing for error correction and privacy amplification in post-processing of quantum key distribution
    Chen, Lei
    Chen, Xiao-Ming
    Yan, Ya-Long
    SCIENTIFIC REPORTS, 2024, 14 (01):
  • [28] Beyond the Limits of Shannon's Information in Quantum Key Distribution
    Adrian Lizama-Perez, Luis
    Mauricio Lopez, J. R.
    Samperio, Emmanuel H.
    ENTROPY, 2021, 23 (02) : 1 - 23
  • [29] The Rationale for the Optimal Continuous-Variable Quantum Key Distribution Protocol
    Goncharov, Roman
    Vorontsova, Irina
    Kirichenko, Daniil
    Filipov, Ilya
    Adam, Iurii
    Chistiakov, Vladimir
    Smirnov, Semyon
    Nasedkin, Boris
    Pervushin, Boris
    Kargina, Daria
    Samsonov, Eduard
    Egorov, Vladimir
    OPTICS, 2022, 3 (04): : 338 - 351
  • [30] Long-Distance Continuous-Variable Quantum Key Distribution with Advanced Reconciliation of a Gaussian Modulation
    Gyongyosi, L.
    Imre, S.
    ADVANCES IN PHOTONICS OF QUANTUM COMPUTING, MEMORY, AND COMMUNICATION VII, 2014, 8997