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修正Bernstein算子的导数及其加权光滑性刻画
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作者 王美玲 《浙江外国语学院学报》 2014年第5期44-48,55,共6页
Della Vecchia等引进一种修正的Bernstein算子,它可以用来逼近端点具有奇性的函数。文章利用加权光滑模ω2φλ(f,t)w和加权K-泛函K2φλ(f,t2)w,建立了该算子的导数与其目标函数的光滑性之间的等价关系,所得结论对权函数的参数a,b无上... Della Vecchia等引进一种修正的Bernstein算子,它可以用来逼近端点具有奇性的函数。文章利用加权光滑模ω2φλ(f,t)w和加权K-泛函K2φλ(f,t2)w,建立了该算子的导数与其目标函数的光滑性之间的等价关系,所得结论对权函数的参数a,b无上界限制,只要求a,b>0。 展开更多
关键词 奇性函数 加权逼近 BERNSTEIN算子 等价关系
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Function S-rough Sets and Their Law Characteristic 被引量:1
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作者 李东亚 史开泉 《Chinese Quarterly Journal of Mathematics》 CSCD 北大核心 2007年第2期225-231,共7页
Function S-rough sets(Function Singular rough sets) are defined by R-function equivalence class which has dynamic characteristic, and a function is s law, function S-rough sets have law characteristic. Function S-roug... Function S-rough sets(Function Singular rough sets) are defined by R-function equivalence class which has dynamic characteristic, and a function is s law, function S-rough sets have law characteristic. Function S-rough sets has these forms: function one direction S-rough sets, function two direction S-rough sets and dual of function one direction S-rough sets. This paper presents the law characteristic of function one direction S-rough sets and puts forward the theorems of law-chain-attribute and law-belt. Function S-rough sets is s new research direction of the rough sets theory. 展开更多
关键词 function one direction S-rough sets LAW the theorem of law-chain-attribute the theorem of law-belt
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Construction of Odd-Variable Boolean Function with Maximum Algebraic Immunity Using Univariate Polynomial Representation
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作者 Zhao Wentao Fu Shaojing +1 位作者 Li Chao Qu Longjiang 《China Communications》 SCIE CSCD 2012年第10期33-39,共7页
To protect against algebraic attacks, a high algebraic immunity is now an important criterion for Boolean functions used in stream ciphers. In this paper, a new method based on a univariate polynomial representation o... To protect against algebraic attacks, a high algebraic immunity is now an important criterion for Boolean functions used in stream ciphers. In this paper, a new method based on a univariate polynomial representation of Boolean functions is proposed. The proposed method is used to constmct Boolean functions with an odd number of variables and with maximum algebraic immunity. We also discuss the nonlinearity of the constructed functions. Moreover, a lower bound is deter- mined for the number of Boolean functions with rmximum algebraic immunity. 展开更多
关键词 CRYPTOGRAPHY boolean function alge- braic attack algebraic immunity
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