boolean functions中文是什么意思

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中文翻译
造句

[数][计] 布尔函数

boolean 布尔的, 逻辑的, 布尔型; 布尔符号; 布尔命令; 布尔运算; 布尔值; 布林值; 判断; 选辑的
boolean not 逻辑求反
boolean or 逻辑加
functions 函数/函词
add boolean 布耳加
boolean add 布尔加; 逻辑加
boolean addition 布尔矩阵加法
boolean algebra Boolean algebra,布尔代数，逻辑代数。
boolean analyzer 布尔分析器
boolean and operation 布尔与运算
boolean assignment 布尔赋值语句
boolean calculation 布尔代数运算; 布尔运算, 逻辑代数运算; 逻辑运算
boolean calculus 布尔计算法; 布尔演算; 布伦微积分
boolean character 布尔字符
boolean coefficient 布尔系数
boolean combination 布尔组合
boolean comparison 布尔值
boolean complement 布耳互补; 布尔补数; 布尔互补; 布尔求反
boolean complementation 布尔求反; 逻辑求反
boolean computer 布尔计算机
boolean condition 布尔条件
boolean conjunction 布尔合取; 布尔逻辑乘
boolean connective 布尔连接; 布尔运算符
boolean constant 布尔常数
boolean controller 布尔运算控制器

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例句与用法

An investigation of the rijndael algorithm which is the advanced encryption standard of usa is taken in this thesis . we have focused on developing the cryptographic properties of the rijndael sbox from the viewpoint of boolean function, walsh spectrum and algebraic structures, on the attacks against the reduced variants of rijndael, and on the optimized implementations of rijndael . the key contributions follow below
本文对美国高级加密标准rijndael算法进行了比较深入的研究，内容包括：从布尔函数、walsh谱和代数结构的角度对其s盒密码性质进行的研究，简化算法的攻击方法以及算法的优化实现问题，主要成果有：1、提出求解布尔函数表达式的两种新方法，具有简洁、易于编程实现、准确而快速的特点，应用于des算法获得与公开文献相符的结果，应用于rijndael算法首次求出其s盒布尔函数表达式。
Using the theories of probability, algebra and number theory comprehensively, we investigate a class of boolean functions with three-valued walsh spectrum in the first part of this dissertation : the properties of the extended semi-bent functions, which are constructed from any two bent functions, are studied, followed by the structure characteristics of the boolean functions satisfying propagation criterion with respect to all but two vectors; the definition and cryptographic properties of k-order quasi-bent functions are proposed whose walsh spectrum takes on only three values . some sufficient and necessary conditions are offered to decide whether a boolean function is a k-order quasi-bent function; a special method is presented to construct the k-order quasi-bent functions, whose cryptographic properties are explored by the matrix method, which is different from the method of walsh spectrum and that of autocorrelation of boolean functions; the application of this kind of boolean functions in the fields of stream cipher, communications and block ciphers is discussed, which shows the great importance of the fc-order quasi-bent functions; some methodology are proposed to construct the k-order quasi-bent functions, including the complete construction by using the characteristic matrices of boolean functions, and the recursive method by two known k-order quasi-bent functions we further extend our investigation to the ring zp, where p is a prime, and the similar results are presented as far as the p-valued quasi-generalized-bent functions are considered
本文首先综合运用概率论、代数学、数论等基础学科的理论知识，并以频谱理论作为主要研究工具，对一类谱值分布相对均匀的函数??广半bent函数、k阶拟bent函数和p值k阶拟广义bent函数进行了系统、深入的研究，给出了广半bent函数定义，并探讨了广半bent函数的密码学性质；给出了k阶拟bent函数和p值k阶拟广义bent函数的定义及等价判别条件；讨论了k阶拟bent函数和p值k阶拟广义bent函数与部分bent函数和p值广义部分bent函数的关系，探讨了它们的密码学性质；给出了k阶拟bent函数和p值k阶拟广义bent函数的典型构造方法，并将对k阶拟bent函数的密码性质的研究转化到对一类特殊的矩阵的研究上；利用布尔函数的特征矩阵原则上给出了k阶拟bent函数的一种完全构造方法，还给出了从已有的p值k阶拟广义bent函数出发，递归构造变元个数更多的p值k阶拟广义bent函数的方法；初步探讨了k阶拟bent函数在序列密码、分组密码以及通信中的应用；给出了一类布尔函数walsh谱的分解式，并利用这类布尔函数的walsh谱分解式给出了一类近似稳定的布尔函数的构造，特殊情形下为k阶拟bent函数；利用代数数论的知识考察了p值k阶拟广义bent函数的谱特征，并给出了k阶拟广义bent函数与所有仿射函数的符合率特征等等。
Using the theories of probability, algebra and number theory comprehensively, we investigate a class of boolean functions with three-valued walsh spectrum in the first part of this dissertation : the properties of the extended semi-bent functions, which are constructed from any two bent functions, are studied, followed by the structure characteristics of the boolean functions satisfying propagation criterion with respect to all but two vectors; the definition and cryptographic properties of k-order quasi-bent functions are proposed whose walsh spectrum takes on only three values . some sufficient and necessary conditions are offered to decide whether a boolean function is a k-order quasi-bent function; a special method is presented to construct the k-order quasi-bent functions, whose cryptographic properties are explored by the matrix method, which is different from the method of walsh spectrum and that of autocorrelation of boolean functions; the application of this kind of boolean functions in the fields of stream cipher, communications and block ciphers is discussed, which shows the great importance of the fc-order quasi-bent functions; some methodology are proposed to construct the k-order quasi-bent functions, including the complete construction by using the characteristic matrices of boolean functions, and the recursive method by two known k-order quasi-bent functions we further extend our investigation to the ring zp, where p is a prime, and the similar results are presented as far as the p-valued quasi-generalized-bent functions are considered
本文首先综合运用概率论、代数学、数论等基础学科的理论知识，并以频谱理论作为主要研究工具，对一类谱值分布相对均匀的函数??广半bent函数、k阶拟bent函数和p值k阶拟广义bent函数进行了系统、深入的研究，给出了广半bent函数定义，并探讨了广半bent函数的密码学性质；给出了k阶拟bent函数和p值k阶拟广义bent函数的定义及等价判别条件；讨论了k阶拟bent函数和p值k阶拟广义bent函数与部分bent函数和p值广义部分bent函数的关系，探讨了它们的密码学性质；给出了k阶拟bent函数和p值k阶拟广义bent函数的典型构造方法，并将对k阶拟bent函数的密码性质的研究转化到对一类特殊的矩阵的研究上；利用布尔函数的特征矩阵原则上给出了k阶拟bent函数的一种完全构造方法，还给出了从已有的p值k阶拟广义bent函数出发，递归构造变元个数更多的p值k阶拟广义bent函数的方法；初步探讨了k阶拟bent函数在序列密码、分组密码以及通信中的应用；给出了一类布尔函数walsh谱的分解式，并利用这类布尔函数的walsh谱分解式给出了一类近似稳定的布尔函数的构造，特殊情形下为k阶拟bent函数；利用代数数论的知识考察了p值k阶拟广义bent函数的谱特征，并给出了k阶拟广义bent函数与所有仿射函数的符合率特征等等。
Using the theories of probability, algebra and number theory comprehensively, we investigate a class of boolean functions with three-valued walsh spectrum in the first part of this dissertation : the properties of the extended semi-bent functions, which are constructed from any two bent functions, are studied, followed by the structure characteristics of the boolean functions satisfying propagation criterion with respect to all but two vectors; the definition and cryptographic properties of k-order quasi-bent functions are proposed whose walsh spectrum takes on only three values . some sufficient and necessary conditions are offered to decide whether a boolean function is a k-order quasi-bent function; a special method is presented to construct the k-order quasi-bent functions, whose cryptographic properties are explored by the matrix method, which is different from the method of walsh spectrum and that of autocorrelation of boolean functions; the application of this kind of boolean functions in the fields of stream cipher, communications and block ciphers is discussed, which shows the great importance of the fc-order quasi-bent functions; some methodology are proposed to construct the k-order quasi-bent functions, including the complete construction by using the characteristic matrices of boolean functions, and the recursive method by two known k-order quasi-bent functions we further extend our investigation to the ring zp, where p is a prime, and the similar results are presented as far as the p-valued quasi-generalized-bent functions are considered
本文首先综合运用概率论、代数学、数论等基础学科的理论知识，并以频谱理论作为主要研究工具，对一类谱值分布相对均匀的函数??广半bent函数、k阶拟bent函数和p值k阶拟广义bent函数进行了系统、深入的研究，给出了广半bent函数定义，并探讨了广半bent函数的密码学性质；给出了k阶拟bent函数和p值k阶拟广义bent函数的定义及等价判别条件；讨论了k阶拟bent函数和p值k阶拟广义bent函数与部分bent函数和p值广义部分bent函数的关系，探讨了它们的密码学性质；给出了k阶拟bent函数和p值k阶拟广义bent函数的典型构造方法，并将对k阶拟bent函数的密码性质的研究转化到对一类特殊的矩阵的研究上；利用布尔函数的特征矩阵原则上给出了k阶拟bent函数的一种完全构造方法，还给出了从已有的p值k阶拟广义bent函数出发，递归构造变元个数更多的p值k阶拟广义bent函数的方法；初步探讨了k阶拟bent函数在序列密码、分组密码以及通信中的应用；给出了一类布尔函数walsh谱的分解式，并利用这类布尔函数的walsh谱分解式给出了一类近似稳定的布尔函数的构造，特殊情形下为k阶拟bent函数；利用代数数论的知识考察了p值k阶拟广义bent函数的谱特征，并给出了k阶拟广义bent函数与所有仿射函数的符合率特征等等。
Using the theories of probability, algebra and number theory comprehensively, we investigate a class of boolean functions with three-valued walsh spectrum in the first part of this dissertation : the properties of the extended semi-bent functions, which are constructed from any two bent functions, are studied, followed by the structure characteristics of the boolean functions satisfying propagation criterion with respect to all but two vectors; the definition and cryptographic properties of k-order quasi-bent functions are proposed whose walsh spectrum takes on only three values . some sufficient and necessary conditions are offered to decide whether a boolean function is a k-order quasi-bent function; a special method is presented to construct the k-order quasi-bent functions, whose cryptographic properties are explored by the matrix method, which is different from the method of walsh spectrum and that of autocorrelation of boolean functions; the application of this kind of boolean functions in the fields of stream cipher, communications and block ciphers is discussed, which shows the great importance of the fc-order quasi-bent functions; some methodology are proposed to construct the k-order quasi-bent functions, including the complete construction by using the characteristic matrices of boolean functions, and the recursive method by two known k-order quasi-bent functions we further extend our investigation to the ring zp, where p is a prime, and the similar results are presented as far as the p-valued quasi-generalized-bent functions are considered
本文首先综合运用概率论、代数学、数论等基础学科的理论知识，并以频谱理论作为主要研究工具，对一类谱值分布相对均匀的函数??广半bent函数、k阶拟bent函数和p值k阶拟广义bent函数进行了系统、深入的研究，给出了广半bent函数定义，并探讨了广半bent函数的密码学性质；给出了k阶拟bent函数和p值k阶拟广义bent函数的定义及等价判别条件；讨论了k阶拟bent函数和p值k阶拟广义bent函数与部分bent函数和p值广义部分bent函数的关系，探讨了它们的密码学性质；给出了k阶拟bent函数和p值k阶拟广义bent函数的典型构造方法，并将对k阶拟bent函数的密码性质的研究转化到对一类特殊的矩阵的研究上；利用布尔函数的特征矩阵原则上给出了k阶拟bent函数的一种完全构造方法，还给出了从已有的p值k阶拟广义bent函数出发，递归构造变元个数更多的p值k阶拟广义bent函数的方法；初步探讨了k阶拟bent函数在序列密码、分组密码以及通信中的应用；给出了一类布尔函数walsh谱的分解式，并利用这类布尔函数的walsh谱分解式给出了一类近似稳定的布尔函数的构造，特殊情形下为k阶拟bent函数；利用代数数论的知识考察了p值k阶拟广义bent函数的谱特征，并给出了k阶拟广义bent函数与所有仿射函数的符合率特征等等。
Using the theories of probability, algebra and number theory comprehensively, we investigate a class of boolean functions with three-valued walsh spectrum in the first part of this dissertation : the properties of the extended semi-bent functions, which are constructed from any two bent functions, are studied, followed by the structure characteristics of the boolean functions satisfying propagation criterion with respect to all but two vectors; the definition and cryptographic properties of k-order quasi-bent functions are proposed whose walsh spectrum takes on only three values . some sufficient and necessary conditions are offered to decide whether a boolean function is a k-order quasi-bent function; a special method is presented to construct the k-order quasi-bent functions, whose cryptographic properties are explored by the matrix method, which is different from the method of walsh spectrum and that of autocorrelation of boolean functions; the application of this kind of boolean functions in the fields of stream cipher, communications and block ciphers is discussed, which shows the great importance of the fc-order quasi-bent functions; some methodology are proposed to construct the k-order quasi-bent functions, including the complete construction by using the characteristic matrices of boolean functions, and the recursive method by two known k-order quasi-bent functions we further extend our investigation to the ring zp, where p is a prime, and the similar results are presented as far as the p-valued quasi-generalized-bent functions are considered
本文首先综合运用概率论、代数学、数论等基础学科的理论知识，并以频谱理论作为主要研究工具，对一类谱值分布相对均匀的函数??广半bent函数、k阶拟bent函数和p值k阶拟广义bent函数进行了系统、深入的研究，给出了广半bent函数定义，并探讨了广半bent函数的密码学性质；给出了k阶拟bent函数和p值k阶拟广义bent函数的定义及等价判别条件；讨论了k阶拟bent函数和p值k阶拟广义bent函数与部分bent函数和p值广义部分bent函数的关系，探讨了它们的密码学性质；给出了k阶拟bent函数和p值k阶拟广义bent函数的典型构造方法，并将对k阶拟bent函数的密码性质的研究转化到对一类特殊的矩阵的研究上；利用布尔函数的特征矩阵原则上给出了k阶拟bent函数的一种完全构造方法，还给出了从已有的p值k阶拟广义bent函数出发，递归构造变元个数更多的p值k阶拟广义bent函数的方法；初步探讨了k阶拟bent函数在序列密码、分组密码以及通信中的应用；给出了一类布尔函数walsh谱的分解式，并利用这类布尔函数的walsh谱分解式给出了一类近似稳定的布尔函数的构造，特殊情形下为k阶拟bent函数；利用代数数论的知识考察了p值k阶拟广义bent函数的谱特征，并给出了k阶拟广义bent函数与所有仿射函数的符合率特征等等。
Using the theories of probability, algebra and number theory comprehensively, we investigate a class of boolean functions with three-valued walsh spectrum in the first part of this dissertation : the properties of the extended semi-bent functions, which are constructed from any two bent functions, are studied, followed by the structure characteristics of the boolean functions satisfying propagation criterion with respect to all but two vectors; the definition and cryptographic properties of k-order quasi-bent functions are proposed whose walsh spectrum takes on only three values . some sufficient and necessary conditions are offered to decide whether a boolean function is a k-order quasi-bent function; a special method is presented to construct the k-order quasi-bent functions, whose cryptographic properties are explored by the matrix method, which is different from the method of walsh spectrum and that of autocorrelation of boolean functions; the application of this kind of boolean functions in the fields of stream cipher, communications and block ciphers is discussed, which shows the great importance of the fc-order quasi-bent functions; some methodology are proposed to construct the k-order quasi-bent functions, including the complete construction by using the characteristic matrices of boolean functions, and the recursive method by two known k-order quasi-bent functions we further extend our investigation to the ring zp, where p is a prime, and the similar results are presented as far as the p-valued quasi-generalized-bent functions are considered
本文首先综合运用概率论、代数学、数论等基础学科的理论知识，并以频谱理论作为主要研究工具，对一类谱值分布相对均匀的函数??广半bent函数、k阶拟bent函数和p值k阶拟广义bent函数进行了系统、深入的研究，给出了广半bent函数定义，并探讨了广半bent函数的密码学性质；给出了k阶拟bent函数和p值k阶拟广义bent函数的定义及等价判别条件；讨论了k阶拟bent函数和p值k阶拟广义bent函数与部分bent函数和p值广义部分bent函数的关系，探讨了它们的密码学性质；给出了k阶拟bent函数和p值k阶拟广义bent函数的典型构造方法，并将对k阶拟bent函数的密码性质的研究转化到对一类特殊的矩阵的研究上；利用布尔函数的特征矩阵原则上给出了k阶拟bent函数的一种完全构造方法，还给出了从已有的p值k阶拟广义bent函数出发，递归构造变元个数更多的p值k阶拟广义bent函数的方法；初步探讨了k阶拟bent函数在序列密码、分组密码以及通信中的应用；给出了一类布尔函数walsh谱的分解式，并利用这类布尔函数的walsh谱分解式给出了一类近似稳定的布尔函数的构造，特殊情形下为k阶拟bent函数；利用代数数论的知识考察了p值k阶拟广义bent函数的谱特征，并给出了k阶拟广义bent函数与所有仿射函数的符合率特征等等。

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