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20242026
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quant-ph20263 cited

Secure authentication via Quantum Physical Unclonable Functions: a review

Pol Julià Farré, Vladlen Galetsky, Mohamed Belhassen +6

Quantum Physical Unclonable Functions (QPUFs) offer a physically grounded approach to secure authentication, extending the capabilities of classical PUFs. This review covers their…

quant-ph2026

Practical quantum tokens: challenges and perspectives

Nadezhda P. Kukharchyk, Holger Boche, Christian Deppe +21

The concept of quantum tokens dates back alongside quantum cryptography to Stephen Wiesner's seminal work in 1983[1]. Already this initial work proposes society-relevant applicatio…

quant-ph2025

Quantum Physical Unclonable Function based on Chaotic Hamiltonians

Soham Ghosh, Holger Boche, Marc Geitz

Quantum Physical Unclonable Functions (QPUFs) are hardware-based cryptographic primitives with strong theoretical security. This security stems from their modeling as Haar-random u…

quant-ph2024

Existential Unforgeability in Quantum Authentication From Quantum Physical Unclonable Functions Based on Random von Neumann Measurement

Soham Ghosh, Vladlen Galetsky, Pol Juliá Farré +3

Physical Unclonable Functions (PUFs) leverage inherent, non-clonable physical randomness to generate unique input-output pairs, serving as secure fingerprints for cryptographic pro…

quant-ph2024

Entanglement-assisted Quantum Error Correcting Code Saturating The Classical Singleton Bound

Soham Ghosh, Evagoras Stylianou, Holger Boche

We introduce a construction for entanglement-assisted quantum error-correcting codes (EAQECCs) that saturates the classical Singleton bound with less shared entanglement than any k…

quant-ph2024

Zero-entropy encoders and simultaneous decoders in identification via quantum channels

Pau Colomer, Christian Deppe, Holger Boche +1

Motivated by deterministic identification via classical channels, where the encoder is not allowed to use randomization, we revisit the problem of identification via quantum channe…