卫星量子密钥分发中的时间同步

IF 0.5 4区 计算机科学 Q4 COMPUTER SCIENCE, THEORY & METHODS Problems of Information Transmission Pub Date : 2024-03-26 DOI:10.1134/s0032946023040026
A. V. Miller
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引用次数: 0

摘要

时间同步是开发量子密钥分发(QKD)系统必须解决的最关键问题之一。它不仅能让发射器和接收器为每个事件分配一个序列号,然后进行正确的基础调节,还能提高信噪比。由于高损耗、信号衰减和多普勒效应等因素,卫星通信中的时间同步尤其复杂。本研究提出了一种简单、高效、稳健的时间同步算法。该算法在世界首颗量子通信卫星 Micius 与位于俄罗斯的光学地面站之间的 QKD 实验中进行了测试。获得的同步精度在 467 至 497 ps 之间。作者将他们的时间同步算法与之前使用的方法进行了比较。提出的方法也可应用于地面 QKD 系统。
本文章由计算机程序翻译,如有差异,请以英文原文为准。

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Time Synchronization in Satellite Quantum Key Distribution

Time synchronization is one of the most crucial issues that must be addressed in developing quantum key distribution (QKD) systems. It not only lets the transmitter and the receiver to assign a sequence number to each event and then do correct basis reconciliation, but also allows to increase signal-to-noise ratio. Time synchronization in satellite communications is especially complicated due to such factors as high loss, signal fading, and Doppler effect. In this work, a simple, efficient, and robust algorithm for time synchronization is proposed. It was tested during experiments on QKD between Micius, the world’s first quantum communications satellite, and an optical ground station located in Russia. The obtained synchronization precision lies in the range from 467 to 497 ps. The authors compare their algorithm for time synchronization with the previously used methods. The proposed approach can also be applied to terrestrial QKD systems.

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来源期刊
Problems of Information Transmission
Problems of Information Transmission 工程技术-计算机:理论方法
CiteScore
2.00
自引率
25.00%
发文量
10
审稿时长
>12 weeks
期刊介绍: Problems of Information Transmission is of interest to researcher in all fields concerned with the research and development of communication systems. This quarterly journal features coverage of statistical information theory; coding theory and techniques; noisy channels; error detection and correction; signal detection, extraction, and analysis; analysis of communication networks; optimal processing and routing; the theory of random processes; and bionics.
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