Lin Tan 0003

dblp:13/3957-3 · DBLP profile ↗
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11ranked-venue papers
2as first author
8since 2021 · last 2024
0000-0003-3421-5790ORCID · verified

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Security and privacy · 11 · 2 first-author · 8 since 2021
YearPublicationVenuePosition
2024 The Boomerang Chain Distinguishers: New Record for 6-Round AES
Xueping Yan, Lin Tan 0003, Hong Xu 0008, Wen-Feng Qi 0001
ASIACRYPT (7)2
2024 Automatic Search of Differential Characteristics and Improved Differential Cryptanalysis for PRINCE, QARMA, and MANTIS
abstract
Reflection structure has a significant advantage that realizing decryption and encryption results in minimum additional costs, and many block ciphers tend to adopt such structure to achieve the requirement of low overhead. PRINCE, MANTIS, QARMA, and PRINCEv2 are lightweight block ciphers with reflection feature proposed in recent years. In this paper, we consider the automatic differential cryptanalysis of reflection block ciphers based on Boolean satisfiability (SAT) method. Since reflection block ciphers have different round functions, we extend forward and backward from the middle structure and achieve to accelerate the search of the optimal differential characteristics for such block ciphers with the Matsui’s bounding conditions. As a result, we present the optimal differential characteristics for PRINCE up to 12 rounds (full round), and they are also the optimal characteristics for PRINCEv2. We also find the optimal differential characteristics for MANTIS, QARMA‐64, and QARMA‐128 up to 10, 12, and 8 rounds, respectively. To mount an efficient differential attack on such block ciphers, we present a uniform SAT model by combining the differential characteristic searching process and the key recovery process. With this model, we find two sets of 7‐round differential characteristics for PRINCE with less guessed key bits and use them to present a multiple differential attack against 11‐round PRINCE, which improves the known single‐key attack on PRINCE by one round to our knowledge.
Yaxin Cui, Hong Xu 0008, Lin Tan 0003, Wen-Feng Qi 0001
IET Inf. Secur.3
2024 Linear cryptanalysis of SPECK and SPARX
Hong Xu 0008, Lin Tan 0003, Wen-Feng Qi 0001
J. Inf. Secur. Appl.3
2024 Improved mixture differential attacks on 6-round AES-like ciphers towards time and data complexities
Xueping Yan, Lin Tan 0003, Hong Xu 0008, Wen-Feng Qi 0001
J. Inf. Secur. Appl.2
2023 Differential-Linear Cryptanalysis of Round-Reduced SPARX-64/128
Hong Xu 0008, Lin Tan 0003, Wen-Feng Qi 0001
Inscrypt (2)3
2023 SAT-Aided Differential Cryptanalysis of Lightweight Block Ciphers Midori, MANTIS and QARMA
Yaxin Cui, Hong Xu 0008, Lin Tan 0003, Wen-Feng Qi 0001
ICICS3
2023 Improved related-tweakey rectangle attacks on round-reduced Deoxys-BC
abstract
Abstract Deoxys‐BC is the internal tweakable block cipher of the authenticated encryption (AE) Deoxys family, in which Deoxys‐II is the primary choice for the use case of ‘Defence in depth’ among the portfolio of CAESAR competition. Improvements of the related‐tweakey rectangle attacks on round‐reduced Deoxys‐BC using the known distinguishers is focussed in this study. Under the new related‐key rectangle attack framework proposed by Dong et al. in EUROCRYPT 2022, we present three kinds of precomputed tables to further reduce the time complexity in the key‐recovery phase. In the related‐tweakey rectangle attack, the invalid quartets are filtered or the subtweakey candidates are obtained by lookup the precomputed tables without more computation. Based on the precomputed table technique, we improved the related‐tweakey rectangle attacks on 11‐round Deoxys‐BC‐256, 13‐round and 14‐round Deoxys‐BC‐384. Furthermore, we reduce the time complexity of the 13‐round related‐tweakey rectangle attack on Deoxys AE scheme Deoxys‐I‐256‐128 by a factor of 2 24 compared with the best previous attack.
Jiamei Liu, Lin Tan 0003, Hong Xu 0008
IET Inf. Secur.2
2021 On the Provable Security Against Truncated Impossible Differential Cryptanalysis for AES in the Master-Key Setting
Xueping Yan, Lin Tan 0003, Hong Xu 0008, Wen-Feng Qi 0001
Inscrypt2
2020 Bagua: A NFSR-Based Stream Cipher Constructed Following Confusion and Diffusion Principles
Lin Tan 0003, Xuanyong Zhu, Wen-Feng Qi 0001
Inscrypt1
2014 On the Recursive Construction of MDS Matrices for Lightweight Cryptography
Hong Xu 0008, Lin Tan 0003, Xuejia Lai
ISPEC2
2012 Asymptotic analysis on the normalized k-error linear complexity of binary sequences
Lin Tan 0003, Wen-Feng Qi 0001, Hong Xu 0008
Des. Codes Cryptogr.1