Using easy coefficients conjecture for rotation symmetric Boolean functions

DOI10.1016/j.ins.2023.120075OpenAlexW4390535921MaRDI QIDQ6197196

Thomas W. Cusick

Publication date: 16 February 2024

Published in: Information Sciences (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.ins.2023.120075

zbMATH Keywords

generating functionscryptographyBoolean functionHamming weightrecursionsquadratic

Mathematics Subject Classification ID

Cryptography (94A60) Boolean functions (06E30)

Cites Work

• A secondary construction and a transformation on rotation symmetric functions, and their action on bent and semi-bent functions
• Affine equivalence of cubic homogeneous rotation symmetric functions
• Results on rotation-symmetric S-boxes
• Affine equivalence for quadratic rotation symmetric Boolean functions
• 9-variable Boolean functions with nonlinearity 242 in the generalized rotation symmetric class
• On the weight and nonlinearity of homogeneous rotation symmetric Boolean functions of degree 2
• Symbolic dynamics and rotation symmetric Boolean functions
• Results on symmetric S-boxes constructed by concatenation of RSSBs
• Finding Hamming weights without looking at truth tables
• Search for Boolean Functions With Excellent Profiles in the Rotation Symmetric Class
• Weight recursions for any rotation symmetric Boolean functions
• Classification of $$6\times 6$$ S-boxes Obtained by Concatenation of RSSBs
• Generalized Rotation Symmetric and Dihedral Symmetric Boolean Functions − 9 Variable Boolean Functions with Nonlinearity 242
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