Description
Je présenterai la construction et l'implémentation d'une boîte S sur 8 bits qui a un branchement linéaire et différentiel de 3. Je montrerai une application en construisant un chiffre par bloc sur 64 bits dont la structure est très simple et basée sur l'évaluation en tranches (bitsliced) et des rotations sur mots de 8 bits. La fonction de tour de ce chiffre peut s'implémenter avec le même nombre d'instructions que celle de PRIDE sur micro-controleurs 8-bits, tout en ayant 1,5 fois plus de boîtes S actives (relativement). La boîte S que je présenterai peut aussi s'implémenter efficacement avec des instructions SIMD, a un coût faible en matériel et peut se masquer efficacement grâce au peu de portes non linéaires nécessaires.
Next sessions
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Dual attacks in code-based (and lattice-based) cryptography
Speaker : Charles Meyer-Hilfiger - Inria Rennes
The hardness of the decoding problem and its generalization, the learning with errors problem, are respectively at the heart of the security of the Post-Quantum code-based scheme HQC and the lattice-based scheme Kyber. Both schemes are to be/now NIST standards. These problems have been actively studied for decades, and the complexity of the state-of-the-art algorithms to solve them is crucially[…]-
Cryptography
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Design of fast AES-based Universal Hash Functions and MACs
Speaker : Augustin Bariant - ANSSI
Ultra-fast AES round-based software cryptographic authentication/encryption primitives have recently seen important developments, fuelled by the authenticated encryption competition CAESAR and the prospect of future high-profile applications such as post-5G telecommunication technology security standards. In particular, Universal Hash Functions (UHF) are crucial primitives used as core components[…]-
Cryptography
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Lie algebras and the security of cryptosystems based on classical varieties in disguise
Speaker : Mingjie Chen - KU Leuven
In 2006, de Graaf et al. proposed a strategy based on Lie algebras for finding a linear transformation in the projective linear group that connects two linearly equivalent projective varieties defined over the rational numbers. Their method succeeds for several families of “classical” varieties, such as Veronese varieties, which are known to have large automorphism groups. In this talk, we[…]-
Cryptography
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