关于三元弯曲函数间相似性的几点评述

R. Stankovic, M. Stankovic, J. Astola, C. Moraga
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引用次数: 1

摘要

弯曲函数具有较低的自相关性,考虑在弯曲函数所取的值之间是否存在一些关系是很有趣的,即,根据其值向量的结构找到某些弯曲函数之间表达相似性的一些可能模式。本文提出的一种探索该问题的可能方法是基于偏维伦金-克里斯滕森谱,它可以方便地解释为三元弯曲函数的矩阵值等价的矩阵值维伦金-克里斯滕森谱。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Remarks on Similarities Among Ternary Bent Functions
Bent functions have low autocorrelation and it is interesting to consider if there are some relationships that may be found among values a bent function takes, i.e., to find some possible patterns expressing similarity among certain bent functions in terms of the structure of their value-vectors. A possible approach towards exploring that problem proposed in this paper is based on partial Vilenkin-Chrestenson spectra, which are conveniently interpreted as matrix-valued Vilenkin-Chrestenson spectra of matrix-valued equivalents of ternary bent functions.
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