1) non-full functional dependency
非完全函数相关性
2) full functional dependence
完全函数相关
3) perfect nonlinear function
完全非线性函数
1.
Construction of optimal family of frequency-hopping sequences based on perfect nonlinear function
基于完全非线性函数的最优跳频序列族构造
2.
Making use of analogue bent functions, the paper proposes an efficient and sufficient condition for a logical function defined on Z n 4 to be perfect nonlinear, and get all perfect nonlinear functions defin.
作为类差分平衡函数的应用 ,给出了Z24上逻辑函数是完全非线性函数的充要条件 ,并在首先分析得到所有四元类差分平衡函数的基础上 ,编程搜索出Z24上所有的完全非线性函
3.
And the relation between perfect nonlinear functions and generalized Bent functions is studied.
给出了一般有限域上广义Bent函数一个较弱的定义,并考虑了它和完全非线性函数的关系。
4) perfect nonlinear functions
完全非线性函数
1.
Properties and Applications of Preimage Distributions of Perfect Nonlinear Functions Over Finite Fields
有限域上完全非线性函数的原像分布特征及应用研究
2.
In this paper, the relation between the perfect nonlinear functions over Finite Fields F4 and 2dimensional Bent functions over GF(2) is given, and an example of how to construct perfect nonlinear functions from a multidimensional Bent function is presented.
本文讨论了有限域F4上n元完全非线性函数与GF(2)上2n元二维Bent函数的关系,给出了由2n元二维Bent函数构造F4上n元完全非线性函数的方法,并通过例子说明了如何由四元二维Bent函数构造F4上二元完全非线性函数。
3.
We give a sufficient and necessary condition such that a 4-value function is a perfect nonlinear function, and bring up a class of Boolean functions called analogous Bent functions, with analogous Bent functions we construct some 4-value perfect nonlinear functions.
给出了剩余类环Z4上的逻辑函数-4值逻辑函数是完全非线性函数的两个条件,引入了布尔函数中"类Bent函数"的概念,并用其构造了自变量个数是偶数的一类4值完全非线性函数,给出了1元4值完全非线性函数不存在性的一个简单证明。
5) Completely uncorrelated
完全非相关
6) almost perfect nonlinear function
几乎完全非线性函数
1.
Themain result is as follows:suppose that f(x)is permutation polynomial on the field F_2~d=L,and suppose that f(x)is an almost perfect nonlinear function,then ImΔ1(x)is a cyclic dif-ference set in L=L\{0} if and only if for each a(≠0,1)∈F_q,|S_a|=q.
主要结果是：设 f(x)是域 F_(2~d)=L 上一个置换多项式，如果 f(x)是一个几乎完全非线性函数，则 ImΔ_f(x)是 L~*=L\{0}中一个循环差集当且仅当对任意a(≠0，1)∈F_q，|S_a|=q=2~m。
补充资料：完全相关
当变量之间的依存关系密切到近乎于函数关系时，称为完全相关。
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条