A Quantitative Method for Evaluating Security Boundaries in Quantum Key Distribution Combined with Block Ciphers

Fuente: arXiv
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Main Authors: Chen, Xiaoming, Chen, Haoze, Xu, Fei, Gao, Meifeng, Xie, Jianguo, Ye, Cheng, Hua, An, Jiang, Shichang, Zhao, Jiao, Li, Minghan, Li, Feilong, Miao, Yajun, Qi, Wei
Format: Preprint
Published: 2025
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author Chen, Xiaoming
Chen, Haoze
Xu, Fei
Gao, Meifeng
Xie, Jianguo
Ye, Cheng
Hua, An
Jiang, Shichang
Zhao, Jiao
Li, Minghan
Li, Feilong
Miao, Yajun
Qi, Wei
author_facet Chen, Xiaoming
Chen, Haoze
Xu, Fei
Gao, Meifeng
Xie, Jianguo
Ye, Cheng
Hua, An
Jiang, Shichang
Zhao, Jiao
Li, Minghan
Li, Feilong
Miao, Yajun
Qi, Wei
contents With the rapid development of quantum computing, classical cryptography systems are increasingly vulnerable to security threats, thereby highlighting the urgency of constructing architectures that are resilient to quantum computing attacks. While Quantum Key Distribution (QKD) offers security with information-theoretic guarantees, its relatively low key generation rate necessitates integration with classical cryptographic techniques, particularly block ciphers such as AES and SM4, to facilitate practical applications. However, when a single QKD-key is employed to encrypt multiple data blocks, the reduction in cryptographic security strength has not yet been quantitatively analyzed. In this work, we focus on the security strength in the application scenario where QKD is combined with block ciphers. We propose a quantitative evaluation method for the security benefits of the QKD-key renewal period, aiming to provide a precise measure of the cryptographic security strength in such hybrid systems. Our method is based on concrete security paradigm of block cipher modes of operation. We demonstrate that under practical security level requirements, for files consisting of specific blocks, rekeying k times can provide an additional log2(k) to 2log2(k) bits of security. Our research offers a novel perspective on balancing the security and efficiency of QKD-based encryption.
format Preprint
id arxiv_https___arxiv_org_abs_2512_21561
institution arXiv
publishDate 2025
record_format arxiv
spellingShingle A Quantitative Method for Evaluating Security Boundaries in Quantum Key Distribution Combined with Block Ciphers
Chen, Xiaoming
Chen, Haoze
Xu, Fei
Gao, Meifeng
Xie, Jianguo
Ye, Cheng
Hua, An
Jiang, Shichang
Zhao, Jiao
Li, Minghan
Li, Feilong
Miao, Yajun
Qi, Wei
Cryptography and Security
With the rapid development of quantum computing, classical cryptography systems are increasingly vulnerable to security threats, thereby highlighting the urgency of constructing architectures that are resilient to quantum computing attacks. While Quantum Key Distribution (QKD) offers security with information-theoretic guarantees, its relatively low key generation rate necessitates integration with classical cryptographic techniques, particularly block ciphers such as AES and SM4, to facilitate practical applications. However, when a single QKD-key is employed to encrypt multiple data blocks, the reduction in cryptographic security strength has not yet been quantitatively analyzed. In this work, we focus on the security strength in the application scenario where QKD is combined with block ciphers. We propose a quantitative evaluation method for the security benefits of the QKD-key renewal period, aiming to provide a precise measure of the cryptographic security strength in such hybrid systems. Our method is based on concrete security paradigm of block cipher modes of operation. We demonstrate that under practical security level requirements, for files consisting of specific blocks, rekeying k times can provide an additional log2(k) to 2log2(k) bits of security. Our research offers a novel perspective on balancing the security and efficiency of QKD-based encryption.
title A Quantitative Method for Evaluating Security Boundaries in Quantum Key Distribution Combined with Block Ciphers
topic Cryptography and Security
url https://arxiv.org/abs/2512.21561