1) substitution of S-box
S-盒代替
1.
Then it analyzes and optimizes the substitution of S-box and replacement of P-box,then combine both operations to generate SP-box;analyzes and optimizes the table of substitution of S-box and the table of replacement of P-box,and combines both tables to generate the table of SP-box.
对S-盒代替和P-盒置换进行了分析和优化,将其合并为SP-盒。
2) S-box substitution
S盒代换
1.
In popular symmetric ciphers,the S-box substitution is the core operation that dominates the execution of cryptographic algorithms.
S盒代换是大多数对称密码算法的核心操作,加快S盒代换是提高密码编码处理速度的关键。
3) S-box
S盒
1.
Analysis of the area,power and security of S-boxes in AES;
AES中S盒的面积、功耗与安全性分析
2.
S-box in AES encipher algorithm and its C language implementation;
AES加密算法中的S盒及其C语言实现
3.
Algebraic equations of S-box block cipher;
分组密码S盒的代数方程
4) S-box
S-盒
1.
Analysis on the S-box of Block Cipher Rijndael;
Rijndael加密算法中S-盒的分析
2.
Construction of S-Boxes with Some Cryptographic Properties;
满足若干密码学性质的S-盒的构造
3.
The S-box of AES encryption algorithm and its MATLAB implementation;
AES加密算法中的S-盒及其MATLAB实现
5) S box
S盒
1.
This paper researches the design of matrix A for a class of S box.
对一类S盒S(X)=AXe⊕b中矩阵A的构造和设计问题进行研究,给出二元域GF(2)上循环矩阵A可逆的一个充要条件,证明了矩阵A只要选取为与单位阵不等的n×n可逆循环矩阵,就可使得S盒S(X)=AXe⊕b在有限域GF(2n)中的多项式表达式至少有3项系数不为0,从而在构造该类S盒时,将矩阵A选取为可逆循环矩阵是可行的。
2.
Block ciphers’ security mostly depends on S box that is the only non-linear structure in most block ciphers.
分组密码的安全性很大程度上取决于分组密码中唯一的非线性结构S盒。
3.
Firstly, we give the mathematical relationship between linear bias of ciphers and linear bias of round function F and S box respectively by carrying out strictly mathematical expression of linear bias for ciphers.
该分析方法的思路是,首先对密码体制线性偏差进行严格的数学描述,分别给出密码线性偏差与轮函数F及S盒的线性偏差的数学关系;然后确定密码线性偏差的上界。
6) S-boxes
S盒
1.
Optimum algorithm of S-boxes based on master-slave parallel genetic algorithm;
基于主从式并行遗传算法的S盒优化算法
2.
Construction of S-boxes based on genetic and ant colony algorithm;
基于遗传蚁群算法的S盒构造
3.
Walsh Spectral Analysis of the SMS4 S-Boxes Boolean Functions;
SMS4算法S盒布尔函数的Walsh谱分析
补充资料：代替
1.交替，轮流。 2.取代。
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