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Can I read On the Systematic Constructions of Rotation Symmetric Bent Functions with Any Possible Algebraic Degrees on EtoBox?
On the Systematic Constructions of Rotation Symmetric Bent Functions with Any Possible Algebraic Degrees by Su, Sihong; Tang, Xiaohu is a scholarly article available to read on EtoBox.
What is On the Systematic Constructions of Rotation Symmetric Bent Functions with Any Possible Algebraic Degrees about?
In the literature, few constructions of $n$-variable rotation symmetric bent functions have been presented, which either have restriction on $n$ or have algebraic degree no more than $4$. In this paper, for any even integer $n=2m\ge2$, a first systemic construction of $n$-variable rotation symmetric bent functions, with any possible algebraic degrees ranging from $2$ to $m$, is proposed.
- Author
- Su, Sihong; Tang, Xiaohu
- Published
- 2015
- Language
- EN