Journal of Lightwave Technology · 2023 · 16 citations · 18 references
EngineeringElectrical EngineeringPhysicsCryptographyPhotonicsQuantum MechanicsPolarization OpticsQuantum BitsQuantum CommunicationQuantum CryptographyQuantum Information TheoryContinuous-variable Quantum CommunicationContinuous-variable Quantum Key DistributionPhase NoisePhase Noise CompensationPolarizationPolarization RotationQuantum Key DistributionResidual Effects
To reduce the influence of random channel polarization variation, especially fast polarization perturbation, for continuous-variable quantum key distribution (CV-QKD) systems, a simple and fast polarization tracking algorithm is proposed and experimentally demonstrated. The algorithm is implemented by an orthogonal pilot tone scheme, one of the pilot tones is used for estimating the polarization rotation angle, and the other one is used for compensating the polarization perturbation introduced phase noise. Meanwhile, residual effects are compensated precisely with the help of a real-valued FIR filter. In this case, the excess noise introduced by polarization perturbation is effectively suppressed. Experimental results show that the polarization scrambling rate ≥12.57 krad/s can be tracked by using the proposed algorithm, and a good estimated parameters performance is achieved. Compared to conventional polarization tracking algorithms such as the constant modulus algorithm (CMA), experimental results show that the polarization tracking capability of the proposed algorithm is significantly improved. Furthermore, much faster polarization tracking performance is evaluated by digital simulations, and the simulation results show that about 188.50 Mrad/s can be tracked by the proposed algorithm. Thus, our method provides effective technology for the practical application of fiber-based CV-QKD.
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Advances in quantum cryptography
Advances in Optics and Photonics · 2020 · 1.8K citations · Full text
Computing, Computer Science, Physics +17
Secure quantum key distribution with realistic devices
Feihu Xu, Xiongfeng Ma, Qiang Zhang et al. · Reviews of Modern Physics · 2020 · 1.5K citations · Full text