29 May 2023 to 1 June 2023
Santiago de Compostela
Europe/Madrid timezone

Security of Decoy-State Quantum Key Distribution Against Trojan-Horse Attacks

Not scheduled
20m
Looby Library of Mathematics

Looby Library of Mathematics

Facultad de Matemáticas, USC

Speaker

Álvaro Navarrete Rodriguez (Universidad de Vigo)

Description

Most security proofs of quantum key distribution (QKD) disregard the effect of information leakage from the users’ devices, and, thus, do not protect against Trojan-horse attacks (THAs). In a THA, the eavesdropper injects strong light into the QKD apparatuses, and then analyzes the back-reflected light to learn information about their internal setting choices. Only a few recent works consider this security threat, but predict a rather poor performance of QKD unless the devices are strongly isolated from the channel.

We present an improved finite-key security analysis for decoy-state-based QKD schemes in the presence of THAs, which significantly outperform previous analyses. For this, we take advantage of the reference technique [Science Advances, 6(37), eaaz4487] equipped with a Cauchy-Schwarz-based constraint to incorporate the information leakage from the bit/basis and intensity encoding setups in the security analysis. This requires the users to bound a single parameter that encapsulates all the imperfections, which in practice can be directly related to the amount of isolation of Alice’s transmitter. Besides, we use novel concentration bounds to deal with the finite-key effects.

For illustration purposes, we evaluate the performance of the standard decoy-state BB84 protocol and the decoy-state loss-tolerant protocol in the presence of THAs. The results demonstrate the feasibility of both schemes over long distances given that the information leakage is small enough, which could be achieved by increasing the isolation of the devices. Besides, for the decoy-state BB84 case, we compare the secret-key rate attainable with our security proof with that obtained in previous analyses [New Journal of Physics, 20(8), 083027]. The results show that our analysis basically allows to double the maximum achievable distance attained by previous works in some realistic scenarios.

Author

Álvaro Navarrete Rodriguez (Universidad de Vigo)

Co-author

Prof. Marcos Curty (Universidad de Vigo)

Presentation materials

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