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An improved slice reconciliation protocol for continuous-variable quantum key distribution

  • Xuan Wen
  • , Qiong Li*
  • , Haokun Mao
  • , Xiaojun Wen*
  • , Nan Chen
  • *Corresponding author for this work
  • Harbin Institute of Technology
  • Shenzhen Polytechnic
  • Harbin Institute of Technology

Research output: Contribution to journalArticlepeer-review

Abstract

Reconciliation is an essential procedure for continuous-variable quantum key distribution (CV-QKD). As the most commonly used reconciliation protocol in short-distance CV-QKD, the slice error correction (SEC) allows a system to distill more than 1 bit from each pulse. However, the quantization efficiency is greatly affected by the noisy channel with a low signal-to-noise ratio (SNR), which usually limits the secure distance to about 30 km. In this paper, an improved SEC protocol, named Rotated-SEC (RSEC), is proposed through performing a random orthogonal rotation on the raw data before quantization, and deducing a new estimator for the quantized sequences. Moreover, the RSEC protocol is implemented with polar codes. The experimental results show that the proposed protocol can reach up to a quantization efficiency of about 99%, and maintain at around 96% even at the relatively low SNRs (0.5, 1), which theoretically extends the secure distance to about 45 km. When implemented with the polar codes with a block length of 16 Mb, the RSEC achieved a reconciliation efficiency of above 95%, which outperforms all previous SEC schemes. In terms of finite-size effects, we achieved a secret key rate of 7.83 × 10−3 bits/pulse at a distance of 33.93 km (the corresponding SNR value is 1). These results indicate that the proposed protocol significantly improves the performance of SEC and is a competitive reconciliation scheme for the CV-QKD system.

Original languageEnglish
Article number1317
JournalEntropy
Volume23
Issue number10
DOIs
StatePublished - Oct 2021

Keywords

  • Continuous-variable quantum key distribution
  • Finite-size effect
  • Polar codes
  • Reconciliation
  • Slice error correction

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