A new construction of odd-variable rotation symmetric Boolean functions with optimal algebraic immunity and higher nonlinearity

DOI10.1016/J.TCS.2021.07.018OpenAlexW3183179291MaRDI QIDQ820554

Bingxin Wang, Jingjing Li, Sihong Su

Publication date: 27 September 2021

Published in: Theoretical Computer Science (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.tcs.2021.07.018

zbMATH Keywords

nonlinearityWalsh transformalgebraic immunityalgebraic degreerotation symmetric Boolean functions

Mathematics Subject Classification ID

Theory of computing (68Qxx)

Related Items (1)

Balanced odd-variable rotation symmetric Boolean functions with optimal algebraic immunity and higher nonlinearity

Cites Work

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• Balanced \(2p\)-variable rotation symmetric Boolean functions with optimal algebraic immunity
• Further properties of several classes of Boolean functions with optimum algebraic immunity
• Basic theory in construction of Boolean functions with maximum possible annihilator immunity
• Rotation symmetric Boolean functions-count and cryptographic properties
• The stability theory of stream ciphers
• Constructing odd-variable RSBFs with optimal algebraic immunity, good nonlinearity and good behavior against fast algebraic attacks
• A new construction of rotation symmetric Boolean functions with optimal algebraic immunity and higher nonlinearity
• Construction of rotation symmetric Boolean functions with optimal algebraic immunity and high nonlinearity
• Algebraic immunity for cryptographically significant Boolean functions: analysis and construction
• Construction of Rotation Symmetric Boolean Functions on Odd Number of Variables with Maximum Algebraic Immunity

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