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Construction of 1-Resilient Boolean Functions with Optimal Algebraic Immunity and Good Nonlinearity 被引量:6
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作者 潘森杉 傅晓彤 张卫国 《Journal of Computer Science & Technology》 SCIE EI CSCD 2011年第2期269-275,共7页
This paper presents a construction for a class of 1-resilient functions with optimal algebraic immunity on an even number of variables. The construction is based on the concatenation of two balanced functions in assoc... This paper presents a construction for a class of 1-resilient functions with optimal algebraic immunity on an even number of variables. The construction is based on the concatenation of two balanced functions in associative classes. For some n, a part of 1-resilient functions with maximum algebraic immunity constructed in the paper can achieve almost optimal nonlinearity. Apart from their high nonlinearity, the functions reach Siegenthaler's upper bound of algebraic degree. Also a class of l-resilient functions on any number n 〉 2 of variables with at least sub-optimal algebraic immunity is provided. 展开更多
关键词 stream ciphers Boolean functions 1-resilient algebraic immunity algebraic degree
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Construction of Balanced Rotation Symmetric Boolean Functions with Optimal Algebraic Immunity 被引量:1
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作者 ZHANG Wenying 《Wuhan University Journal of Natural Sciences》 CAS 2014年第4期301-306,共6页
Algebraic immunity is a new cryptographic criterion proposed against algebraic attacks. In order to resist algebraic attacks, Boolean functions used in many stream ciphers should possess high algebraic immunity. This ... Algebraic immunity is a new cryptographic criterion proposed against algebraic attacks. In order to resist algebraic attacks, Boolean functions used in many stream ciphers should possess high algebraic immunity. This paper presents one main result to find balanced rotation symmetric Boolean functions with maximum algebraic immunity. Through swapping the values of two orbits of rotation class of the majority function, a class of 4k+l variable Boolean functions with maximum algebraic immu- nity is constructed. The function f(x) we construct always has terms of degree n-2 independence of what ever n is. And the nonlinearity off(x) is relatively good for large n. 展开更多
关键词 Boolean function algebraic attack Walsh spectrum algebraic degree algebraic immunity (AI)
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Known-key distinguishers on type-1 Feistel scheme and near-collision attacks on its hashing modes 被引量:2
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作者 Le DONG Wenling WU +1 位作者 Shuang WU Jian ZOU 《Frontiers of Computer Science》 SCIE EI CSCD 2014年第3期513-525,共13页
We present some known-key distinguishers for a type-1 Feistel scheme with a permutation as the round function. To be more specific, the 29-round known-key truncated differential distinguishers are given for the 256-bi... We present some known-key distinguishers for a type-1 Feistel scheme with a permutation as the round function. To be more specific, the 29-round known-key truncated differential distinguishers are given for the 256-bit type-1 Feistel scheme with an SP (substitution-permutation) round function by using the rebound attack, where the S-boxes have perfect differential and linear properties and the linear diffusion layer has a maximum branch number. For two 128-bit versions, the distinguishers can be applied on 25- round structures. Based on these distinguishers, we construct near-collision attacks on these schemes with MMO (Matyas- Meyer-Oseas) and MP (Miyaguchi-Preneel) hashing modes, and propose the 26-round and 22-round near-collision attacks for two 256-bit schemes and two 128-bit schemes, respectively. We apply the near-collision attack on MAME and obtain a 26-round near-collision attack. Using the algebraic degree and some integral properties, we prove the correctness of the 31-round known-key integral distinguisher proposed by Sasaki et al. We show that if the round function is a permutation, the integral distinguisher is suitable for a type-1 Feistel scheme of any size. 展开更多
关键词 known-key block cipher generalized Feistel scheme type-1 rebound attack integral distinguisher algebraic degree
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