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Improved Impossible Differential Cryptanalysis of Reduced-Round Camellia

机译:改进了山茶花的不可能的差动密码分析

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The block cipher Camellia has now been adopted as an international standard by ISO/IEC, and it has also been selected to be Japanese CRYPTREC e-government recommended cipher and in the NESSIE block cipher portfolio. Most recently, Wu et al constructed some 8-round impossible differentials of Camellia, and presented an attack on 12-round Camellia-192/256 in [5]. Later in [6], Lu et al improved the above attack by using the same 8-round impossible differential and some new observations on the diffusion transformation of Camellia. Considering that all these previously known impossible differential attacks on Camellia have not taken the key scheduling algorithm into account, in this paper we exploit the relations between the round subkeys of Camellia, together with some novel techniques in the key recovery process to improve the impossible differential attack on Camellia up to 12-round Camellia-128 and 16-round Camellia-256. The data complexities of the two attacks are 2~(65) and 2~(89) respectively, and the time complexities of the two attacks are less than 2~(111.5) and 2~(222.1) respectively. The presented results are better than any previously published cryptanalytic results on Camellia without the FL/FL~(-1) functions and whitening layers.
机译:街区Chellia现已被ISO / IEC作为国际标准采用,也被选中是日本Cryptrec电子政务推荐的密码和Nessie Block密码组合。最近,Wu等人建立了一些山茶花的一些8轮不可能的差异,并在[5]中对12次山茶花-192 / 256进行了攻击。在[6]中,Lu等,通过使用相同的8轮不可能的差异和关于山茶花的扩散变换的一些新观察来改善上述攻击。考虑到所有这些先前已知对山茶花的不可能的差异攻击没有考虑到关键调度算法,本文利用了山茶花的圆形离子之间的关系,以及关键恢复过程中的一些新颖技术,以改善不可能的差异攻击山茶花最多12圆形的山茶花-128和16次山茶花-256。两次攻击的数据复杂性分别为2〜(65)和2〜(89),两次攻击的时间复杂性分别小于2〜(111.5)和2〜(222.1)。由于没有FL / FL〜(-1)功能和美白层,所呈现的结果优于山茶花上的任何先前发表的Cryptanalytic结果。

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