Imperfect detectors for adversarial tasks with applications to quantum key distribution
arXiv:2503.06328 · doi:10.22331/q-2026-03-24-2044
Abstract
Security analyses in quantum key distribution (QKD) and other adversarial quantum tasks often assume perfect device models. However, real-world implementations often deviate from these models. Thus, it is important to develop security proofs that account for such deviations from ideality. In this work, we extend the idea of squashing maps to develop a general framework for analysing imperfect threshold detectors, treating uncharacterised device parameters such as dark counts and detection efficiencies as adversarially controlled within some ranges. This approach enables a rigorous worst-case analysis with exactly characterised devices, ensuring security proofs remain valid under realistic conditions. Our results strengthen the connection between theoretical security and practical implementations by introducing a flexible framework for integrating detector imperfections into adversarial quantum protocols.
Fleshed out application to QKD section, including adding comparison with earlier work, adding application to active basis-choice BB84, providing plots for application with the postselection technique, and added reference to "A proof-technique-independent framework for detector imperfections in QKD" which uses these techniques to address correlated imperfections
References in corpus (11)
- A de Finetti representation theorem for infinite dimensional quantum systems and applications to quantum cryptography
- Post-selection technique for quantum channels with applications to quantum cryptography
- Squashing Models for Optical Measurements in Quantum Communication
- When are correlations quantum? -- Verification and quantification of entanglement by simple measurements
- Security proof for QKD systems with threshold detectors
- Finite-key security against coherent attacks in quantum key distribution
- Postselection technique for optical Quantum Key Distribution with improved de Finetti reductions
- Quantum key distribution with imperfectly isolated devices
- Improved Decoy-state and Flag-state Squashing Methods
- Finite-size analysis of prepare-and-measure and decoy-state QKD via entropy accumulation
- Quantum-secure multiparty deep learning