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A resynchronization attack on stream ciphers filtered by Maiorana-McFarland functions 被引量:1
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作者 Wenfeng YANG Yupu HU 《Frontiers of Computer Science》 SCIE EI CSCD 2011年第2期158-162,共5页
A resynchronization attack is proposed on stream ciphers filtered by Maiorana-McFarland (M-M) functions and equipped with a linear resynchronization mechanism. The proposed attack utilizes the linear weakness of the... A resynchronization attack is proposed on stream ciphers filtered by Maiorana-McFarland (M-M) functions and equipped with a linear resynchronization mechanism. The proposed attack utilizes the linear weakness of the resynchronization mechanism, the partial linearity of M-M functions, and applies the linear consistency test method to recover the secret key. It is shown that an M-M function should not be implemented by itself but rather in combination with other nonlinear components in stream ciphers using linear mechanisms to prevent the proposed attack. It is also shown that the use of linear resynchronization mechanisms should be avoided despite their high efficiency in stream ciphers filtered by M-M functions. 展开更多
关键词 stream ciphers maiorana-McFarland (M-M) functions CRYPTANALYSIS resynchronization attack
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布尔函数线性结构分析及构造 被引量:1
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作者 车小亮 杨晓元 +1 位作者 肖海燕 申军伟 《计算机应用研究》 CSCD 北大核心 2013年第3期894-896,共3页
通过对部分Bent函数中线性空间进行研究,定量地刻画出线性空间对相关免疫阶、扩散次数和代数次数的影响;利用Maiorana-McFarland方法构造出一类高非线性度的平衡相关免疫函数,证明了构造出的函数不含线性结构。
关键词 部分BENT函数 密码学性质 线性结构 maiorana—McFarland构造 非退化性
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On Mathematical Aspects of the Theory of Topological Insulators
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作者 Innocenti MARESIN Armen SERGEEV Egor TEPLYAKOV 《Acta Mathematica Sinica,English Series》 SCIE CSCD 2024年第1期81-106,共26页
This review is devoted to one of the most interesting and actively developing fields in condensed matter physics—theory of topological insulators.Apart from its importance for theoretical physics,this theory enjoys n... This review is devoted to one of the most interesting and actively developing fields in condensed matter physics—theory of topological insulators.Apart from its importance for theoretical physics,this theory enjoys numerous connections with modern mathematics,in particular,with topology and homotopy theory,Clifford algebras,K-theory and non-commutative geometry.From the physical point of view topological invariance is equivalent to adiabatic stability.Topological insulators are characterized by the broad energy gap,stable under small deformations,which motivates application of topological methods.A key role in the study of topological ob jects in the solid state physics is played by their symmetry groups.There are three main types of symmetries—time reversion symmetry,preservation of the number of particles(charge symmetry)and PH-symmetry(particle-hole symmetry).Based on the study of symmetry groups and representation theory of Clifford algebras Kitaev proposed a classification of topological ob jects in solid state physics.In this review we pay special attention to the topological insulators invariant under time reversion. 展开更多
关键词 Topological insulators Bloch theory fermionic Fock spaces Kramers degeneration maiorana states
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