ISCAS OpenIR
synthetic linear analysis: improved attacks on cubehash and rabbit
Lu Yi; Vaudenay Serge; Meier Willi; Ding Liping; Jiang Jianchun
2012
会议名称14th International Conference on Information Security and Cryptology, ICISC 2011
会议录名称Lecture Notes in Computer Science (including subseries Lecture Notes in Artificial Intelligence and Lecture Notes in Bioinformatics)
页码248-260
会议日期November 30, 2011 - December 2, 2011
会议地点Seoul, Korea, Republic of
收录类别EI
ISSN0302-9743
ISBN9783642319112
部门归属(1) National Engineering Research Center of Fundamental Software Institute of Software Chinese Academy of Sciences Beijing China; (2) EPFL Lausanne Switzerland; (3) FHNW Windisch Switzerland
摘要It has been considered most important and difficult to analyze the bias and find a large bias regarding the security of crypto-systems, since the invention of linear cryptanalysis. The demonstration of a large bias will usually imply that the target crypto-system is not strong. Regarding the bias analysis, researchers often focus on a theoretical solution for a specific problem. In this paper, we take a first step towards the synthetic approach on bias analysis. We successfully apply our synthetic analysis to improve the most recent linear attacks on CubeHash and Rabbit respectively. CubeHash was selected to the second round of SHA-3 competition. For CubeHash, the best linear attack on 11-round CubeHash with 2470 queries was proposed previously. We present an improved attack for 11-round CubeHash with complexity 2 414.2. Based on our 11-round attack, we give a new linear attack for 12-round CubeHash with complexity 2513, which is sharply close to the security parameter 2512 of CubeHash. Rabbit is a stream cipher among the finalists of ECRYPT Stream Cipher Project (eSTREAM). For Rabbit, the best linear attack with complexity 2141 was recently presented. Our synthetic bias analysis yields the improved attack with complexity 2 136. Moreover, it seems that our results might be further improved, according to our ongoing computations. © 2012 Springer-Verlag.; It has been considered most important and difficult to analyze the bias and find a large bias regarding the security of crypto-systems, since the invention of linear cryptanalysis. The demonstration of a large bias will usually imply that the target crypto-system is not strong. Regarding the bias analysis, researchers often focus on a theoretical solution for a specific problem. In this paper, we take a first step towards the synthetic approach on bias analysis. We successfully apply our synthetic analysis to improve the most recent linear attacks on CubeHash and Rabbit respectively. CubeHash was selected to the second round of SHA-3 competition. For CubeHash, the best linear attack on 11-round CubeHash with 2470 queries was proposed previously. We present an improved attack for 11-round CubeHash with complexity 2 414.2. Based on our 11-round attack, we give a new linear attack for 12-round CubeHash with complexity 2513, which is sharply close to the security parameter 2512 of CubeHash. Rabbit is a stream cipher among the finalists of ECRYPT Stream Cipher Project (eSTREAM). For Rabbit, the best linear attack with complexity 2141 was recently presented. Our synthetic bias analysis yields the improved attack with complexity 2 136. Moreover, it seems that our results might be further improved, according to our ongoing computations. © 2012 Springer-Verlag.
关键词Security Of Data
主办者National Security Research Institute (NSRI); Electronics and Telecommunications Research Institute (ETRI); Korea Internet and Security Agency (KISA); Ministry of Public Administration and Security (MOPAS)
语种英语
内容类型会议论文
URI标识http://ir.iscas.ac.cn/handle/311060/15778
专题中国科学院软件研究所
推荐引用方式
GB/T 7714
Lu Yi,Vaudenay Serge,Meier Willi,et al. synthetic linear analysis: improved attacks on cubehash and rabbit[C],2012:248-260.
条目包含的文件
条目无相关文件。
个性服务
推荐该条目
保存到收藏夹
查看访问统计
导出为Endnote文件
谷歌学术
谷歌学术中相似的文章
[Lu Yi]的文章
[Vaudenay Serge]的文章
[Meier Willi]的文章
百度学术
百度学术中相似的文章
[Lu Yi]的文章
[Vaudenay Serge]的文章
[Meier Willi]的文章
必应学术
必应学术中相似的文章
[Lu Yi]的文章
[Vaudenay Serge]的文章
[Meier Willi]的文章
相关权益政策
暂无数据
收藏/分享
所有评论 (0)
暂无评论
 

除非特别说明,本系统中所有内容都受版权保护,并保留所有权利。