Cavity-enabled high-dimensional quantum key distribution

被引:3
|
作者
Brougham, Thomas [1 ]
Barnett, Stephen M. [1 ]
机构
[1] Univ Glasgow, Sch Phys & Astron, Glasgow G12 8QQ, Lanark, Scotland
基金
英国工程与自然科学研究理事会;
关键词
quantum cryptography; quantum communication; quantum optics; UNCONDITIONAL SECURITY; DISTRIBUTION SCHEME; CRYPTOGRAPHY; PROOF;
D O I
10.1088/0953-4075/47/15/155501
中图分类号
O43 [光学];
学科分类号
070207 ; 0803 ;
摘要
High-dimensional quantum key distribution (QKD) offers the possibility of encoding multiple bits of key on a single entangled photon pair. An experimentally promising approach to realizing this is to use energy-time entanglement. Currently, however, the control of very high-dimensional entangled photons is challenging. We present a simple and experimentally compact approach, which is based on a cavity that allows one to measure two different bases: the time of arrival and another that is approximately mutually unbiased to the arrival time. We quantify the errors in the setup, due both to the approximate nature of the mutually unbiased measurement and as a result of experimental errors. It is shown that the protocol can be adapted using a cut-off so that it is robust against the considered errors, even within the regime of up to 10 bits per photon pair.
引用
收藏
页数:8
相关论文
共 50 条
  • [31] Quantum coherence distribution and high-dimensional complementarity
    Machado, P.
    Monken, C. H.
    Padua, S.
    PHYSICAL REVIEW A, 2024, 109 (01)
  • [32] Practical high-dimensional quantum key distribution protocol over deployed multicore fiber
    Zahidy, Mujtaba
    Ribezzo, Domenico
    De Lazzari, Claudia
    Vagniluca, Ilaria
    Biagi, Nicola
    Mueller, Ronny
    Occhipinti, Tommaso
    Oxenlowe, Leif K.
    Galili, Michael
    Hayashi, Tetsuya
    Cassioli, Dajana
    Mecozzi, Antonio
    Antonelli, Cristian
    Zavatta, Alessandro
    Bacco, Davide
    NATURE COMMUNICATIONS, 2024, 15 (01)
  • [33] High-dimensional measurement-device-independent quantum key distribution on two-dimensional subspaces
    Dellantonio, Luca
    Sorensen, Anders S.
    Bacco, Davide
    PHYSICAL REVIEW A, 2018, 98 (06)
  • [34] Scalable high-rate, high-dimensional time-bin encoding quantum key distribution
    Islam, Nurul T.
    Lim, Charles Ci Wen
    Cahall, Clinton
    Qi, Bing
    Kim, Jungsang
    Gauthier, Daniel J.
    QUANTUM SCIENCE AND TECHNOLOGY, 2019, 4 (03)
  • [35] Analysis for Satellite-Based High-Dimensional Extended B92 and High-Dimensional BB84 Quantum Key Distribution
    Dutta, Arindam
    Banerjee, Subhashish
    Pathak, Anirban
    ADVANCED QUANTUM TECHNOLOGIES, 2024, 7 (11)
  • [36] Finite-key analysis of high-dimensional time–energy entanglement-based quantum key distribution
    Catherine Lee
    Jacob Mower
    Zheshen Zhang
    Jeffrey H. Shapiro
    Dirk Englund
    Quantum Information Processing, 2015, 14 : 1005 - 1015
  • [37] Entropic uncertainty relations and the measurement range problem, with consequences for high-dimensional quantum key distribution
    Bourassa, J. Eli
    Lo, Hoi-Kwong
    JOURNAL OF THE OPTICAL SOCIETY OF AMERICA B-OPTICAL PHYSICS, 2019, 36 (03) : B65 - B76
  • [38] Frequency-Multiplexed Rate-Adaptive Quantum Key Distribution with High-Dimensional Encoding
    Sarihan, Murat Can
    Chang, Kai-Chi
    Cheng, Xiang
    Lee, Yoo Seung
    Chen, Changchen
    Zhong, Tian
    Zhou, Hongchao
    Zhang, Zheshen
    Wong, Franco N. C.
    Shapiro, Jeffrey H.
    Wong, Chee Wei
    2020 CONFERENCE ON LASERS AND ELECTRO-OPTICS (CLEO), 2020,
  • [39] High-dimensional quantum key distribution using polarization-phase encoding: security analysis
    Mehri-Toonabi, Ali
    Darareh, Mahdi Davoudi
    Janbaz, Shahrooz
    INTERNATIONAL JOURNAL OF QUANTUM INFORMATION, 2020, 18 (06)
  • [40] Quantum Key Distribution in a High-Dimensional State Space: Exploiting the Transverse Degree of Freedom of the Photon
    Boyd, Robert W.
    Jha, Anand
    Malik, Mehul
    O'Sullivan, Colin
    Rodenburg, Brandon
    Gauthier, Daniel J.
    ADVANCES IN PHOTONICS OF QUANTUM COMPUTING, MEMORY, AND COMMUNICATION IV, 2011, 7948