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Auteurs principaux: Hahn, Thomas A., Philip, Aby, Tan, Ernest Y. -Z., Brown, Peter
Format: Preprint
Publié: 2025
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Accès en ligne:https://arxiv.org/abs/2507.07365
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author Hahn, Thomas A.
Philip, Aby
Tan, Ernest Y. -Z.
Brown, Peter
author_facet Hahn, Thomas A.
Philip, Aby
Tan, Ernest Y. -Z.
Brown, Peter
contents Device-independent (DI) cryptography represents the highest level of security, enabling cryptographic primitives to be executed safely on uncharacterized devices. Moreover, with successful proof-of-concept demonstrations in randomness expansion, randomness amplification, and quantum key distribution, the field is steadily advancing toward commercial viability. Critical to this continued progression is the development of tighter finite-size security proofs. In this work, we provide a simple method to obtain tighter finite-size security proofs for protocols based on the CHSH game, which is the nonlocality test used in all of the proof-of-concept experiments. We achieve this by analytically solving key-rate optimization problems based on Rényi entropies, providing a simple method to obtain tighter finite-size key rates.
format Preprint
id arxiv_https___arxiv_org_abs_2507_07365
institution arXiv
publishDate 2025
record_format arxiv
spellingShingle Analytic Rényi Entropy Bounds for Device-Independent Cryptography
Hahn, Thomas A.
Philip, Aby
Tan, Ernest Y. -Z.
Brown, Peter
Quantum Physics
Device-independent (DI) cryptography represents the highest level of security, enabling cryptographic primitives to be executed safely on uncharacterized devices. Moreover, with successful proof-of-concept demonstrations in randomness expansion, randomness amplification, and quantum key distribution, the field is steadily advancing toward commercial viability. Critical to this continued progression is the development of tighter finite-size security proofs. In this work, we provide a simple method to obtain tighter finite-size security proofs for protocols based on the CHSH game, which is the nonlocality test used in all of the proof-of-concept experiments. We achieve this by analytically solving key-rate optimization problems based on Rényi entropies, providing a simple method to obtain tighter finite-size key rates.
title Analytic Rényi Entropy Bounds for Device-Independent Cryptography
topic Quantum Physics
url https://arxiv.org/abs/2507.07365