2011 | OriginalPaper | Buchkapitel
Zero-Sum Distinguishers for Iterated Permutations and Application to Keccak-f and Hamsi-256
verfasst von : Christina Boura, Anne Canteaut
Erschienen in: Selected Areas in Cryptography
Verlag: Springer Berlin Heidelberg
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The zero-sum distinguishers introduced by Aumasson and Meier are investigated. First, the minimal size of a zero-sum is established. Then, we analyze the impacts of the linear and the nonlinear layers in an iterated permutation on the construction of zero-sum partitions. Finally, these techniques are applied to the
Keccak
-
f
permutation and to Hamsi-256. We exhibit several zero-sum partitions for 20 rounds (out of 24) of
Keccak
-
f
and some zero-sum partitions of size 2
19
and 2
10
for the finalization permutation in Hamsi-256.