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Abstract
Automatic tools to search for boomerang distinguishers have seen significant advances over the past few years. However, most previous work has focused on ciphers based on a Substitution Permutation Network (SPN), while analyzing the Feistel structure is of great significance. Boukerrou et al. recently provided a theoretical framework to formulate the boomerang switch over multiple Feistel rounds, but they did not provide an automatic tool to find distinguishers. In this paper, by enhancing the recently proposed method by Hadipour et al., we provide an automatic tool to search for boomerang distinguishers and apply it to block ciphers following the Generalized Feistel Structure (GFS). Applying our tool to a wide range of GFS ciphers, we show that it significantly improves the best previous results on boomerang analysis. In particular, we improve the best previous boomerang distinguishers for 20 and 21 rounds of WARP by a factor of 2 38.28 and 2 36.56, respectively. Thanks to the effectiveness of our method, we can extend the boomerang distinguishers of WARP by two rounds and distinguish 23 rounds of this cipher from a random permutation. Applying our method to the internationally-standardized cipher CLEFIA, we achieve a 9-round boomerang distinguisher which improves the best previous boomerang distinguisher by one round. Based on this distinguisher, we build a key-recovery attack on 11 rounds of CLEFIA, which improves the best previous sandwich attack on this cipher by one round. We also apply our method to LBlock, LBlock-s, and TWINE and improve the best previous boomerang distinguisher of these ciphers.
Original language | English |
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Pages (from-to) | 271-302 |
Number of pages | 32 |
Journal | IACR Transactions on Symmetric Cryptology |
Volume | 2022 |
Issue number | 3 |
DOIs | |
Publication status | Published - 9 Sept 2022 |
Keywords
- Lightweight block cipher
- Boomerang Attack
- MILP
- Generalized Feistel Structure
- CLEFIA
- WARP
- TWINE
- LBlock
- LBlock-s
- Boomerang cryptanalysis
- Lightweight cryptography
- Generalized Feistel structure
ASJC Scopus subject areas
- Software
- Computational Mathematics
- Applied Mathematics
- Computer Science Applications
Fields of Expertise
- Information, Communication & Computing
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Special Research Area (SFB) F85 Semantic and Cryptographic Foundations of Security and Privacy by Compositional Design
Mangard, S. (Co-Investigator (CoI))
1/01/23 → 31/12/26
Project: Research project