ISCAS OpenIR
improved linear analysis on block cipher multi2
Lu Yi; Ding Liping; Wang Yongji
2012
Conference Name11th International Conference on Cryptology and Network Security, CANS 2012
SourceLecture Notes in Computer Science (including subseries Lecture Notes in Artificial Intelligence and Lecture Notes in Bioinformatics)
Pages72-85
Conference DateDecember 12, 2012 - December 14, 2012
Conference PlaceDarmstadt, Germany
Indexed TypeEI
ISSN0302-9743
ISBN9783642354038
Department(1) National Engineering Research Center of Fundamental Software Institute of Software Chinese Academy of Sciences Beijing China
English AbstractDeveloped by Hitachi, MULTI2 is a block cipher used mainly to secure the multimedia content. It was registered in ISO/IEC 9979 and was patented in US and Japan. MULTI2 uses the Feistel structure and operates on the 64-bit blocks. The encryption key has 256 bits. This paper studies the linear analysis on MULTI2. We give a detailed bias analysis on MULTI2 round functions. For the first time formal proofs on their bias properties are given. This allows to find a new 4-round bias 2-2. Previously, the best 4-round bias 2-5.7 was proposed. Using our results on the MULTI2 round functions, we propose the linear attacks on r-round MUTLI2 to recover the encryption key. Our linear attack can recover the 256-bit encryption key in time 246, 2 60.4, 283.8, 291.7, 2123.4, 2 123.2 of r-round encryptions for r = 8, 12, 16, 20, 24, 28 respectively. Further, we can recover the 32-bit sub-key in last round much faster than the whole encryption key recovery, i.e., in time 237 for r = 8, 12, 16, 20, 24. Note that previously, the best linear key-recovery attack was a 20-round attack with time 293.4 (of 20-round encryptions) and data 239.2. As ISO register recommends to use at least 32 rounds, our attacks remain to be theoretical and do not threaten security for the practical use currently. © Springer-Verlag 2012.; Developed by Hitachi, MULTI2 is a block cipher used mainly to secure the multimedia content. It was registered in ISO/IEC 9979 and was patented in US and Japan. MULTI2 uses the Feistel structure and operates on the 64-bit blocks. The encryption key has 256 bits. This paper studies the linear analysis on MULTI2. We give a detailed bias analysis on MULTI2 round functions. For the first time formal proofs on their bias properties are given. This allows to find a new 4-round bias 2-2. Previously, the best 4-round bias 2-5.7 was proposed. Using our results on the MULTI2 round functions, we propose the linear attacks on r-round MUTLI2 to recover the encryption key. Our linear attack can recover the 256-bit encryption key in time 246, 2 60.4, 283.8, 291.7, 2123.4, 2 123.2 of r-round encryptions for r = 8, 12, 16, 20, 24, 28 respectively. Further, we can recover the 32-bit sub-key in last round much faster than the whole encryption key recovery, i.e., in time 237 for r = 8, 12, 16, 20, 24. Note that previously, the best linear key-recovery attack was a 20-round attack with time 293.4 (of 20-round encryptions) and data 239.2. As ISO register recommends to use at least 32 rounds, our attacks remain to be theoretical and do not threaten security for the practical use currently. © Springer-Verlag 2012.
KeywordNetwork Security Recovery
Language英语
Content Type会议论文
URIhttp://ir.iscas.ac.cn/handle/311060/15821
Collection中国科学院软件研究所
Recommended Citation
GB/T 7714
Lu Yi,Ding Liping,Wang Yongji. improved linear analysis on block cipher multi2[C],2012:72-85.
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