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algebraic function相关的网络例句

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From this,two algorithms to find low degree annihilators of a Boolean function are present:complete searching and stochastic searching.The complete one can not only get all the low degree annihilators of a Boolean function,but also get the algebraic immunity of the function.

利用完全搜索法可以得到布尔函数的所有低次零化子,同时还可以确定该布尔函数的代数免疫度;利用随机搜索法能快速得到布尔函数的任意一个低次零化子。

Each weight function is a composite function of a generalized Chebyshev polynomial and a linear function, only algebraic calculation is needed, and no requirement is involved for the calculation such as the steepest descent-like algorithms or matrix calculation.

权函数是广义Chebyshev多项式和线性函数的复合函数,只需要通过代数计算就可以求得,不需要梯度下降计算或者矩阵计算。

Each weight function is a composite function of a generalized Chebyshev polynomial and a linear function, only algebraic calculation is needed, and no requirement is involved for the calculation such as the steepest descentlike algorithms or matrix calculation.

权函数是广义Chebyshev多项式和线性函数的复合函数,只需要通过代数计算就可以求得,不需要梯度下降计算或者矩阵计算。

cryptography ; algebraic attack ; Boolean function ; algebraic immune degree

本文研究了具有1型线性结构的布尔函数f的代数免疫阶,揭示了布尔函数的线性结构对其代数免

In this paper,we propose a concept called interval implicitization of rational bézier surfaces,that is ,finding an interval algebraic surface with lower degree which bounds a given parametric rational bézier surface such that some objective function involving the width and the tention term of the interval algebraic surface is minimized.

本文提出有理Bézier曲面的区间隐式化的概念,即找到一条较低次的区间代数曲面使得给出的有理Bézier曲面落在该区间代数曲面内,并使得一包含区间代数曲面的宽度和张量项的目标函数达到最小。

By analyzing the relationship between the algebraic degree and characteristic matrix of a Boolean function,the relationship between the algebraic immunity and characteristic matrix of a Boolean function is obtained.

通过分析布尔函数的代数次数与特征矩阵的关系,得到了布尔函数的代数免疫度与特征矩阵的关系。

Take the method of "subarea" and "conjunction" to segment the whole request model to three parts. Making use of boundary continuousness between medium and lining structure at stress and displacement, construct a wave function that can satisfy the stress boundary condition at horizontal surface by the scattering of SH-waves in circular part. And then, availing of the wave function, conjoin the circular part into the semi-circular hollow space at common boundary. The problem can be reduced to solve the question that can only meet the condition of "conjunction". Finally, the solution of the problem can be summarized to a series of algebraic equations and solved numerically by truncating the finite terms of the infinite algebraic equations.

采用"分区"与"契合"的方法,将整个求解区域分割成三部分,利用介质与衬砌结构在边界上的应力、位移的连续性,构造一个可以自动满足水平界面上应力边界条件的圆域对SH波散射的波函数;再利用这一波函数将圆域与半圆形凹陷半空间的"公共边界"进行"契合",将问题简化成对一个只需满足'契合'边界条件的散射问题的求解;最终归结为对一组无穷代数方程组的求解问题,利用截断有限项的方法对其进行计算。

But , when we changeour trainofthought , we can find that sometimes using mathematical Analysis is a better solution to the linear algebraic problems.In thispaper, use the propertyofcontinuous function andimproper integralof infinite interval and to solve some matrix and quadratic form problems.Algebraic ideas andmethodstosolvemathematical analysisproblems are indicated by several specific examples. Close contactof differentmathematical analysis fields is shown.

该文探讨运用数学分析的有关知识(如:函数连续性、无穷区间的广义积分)和方法解决高等代数中的某些复杂、繁琐的问题;通过具体的实例,阐述高等代数的思想和方法在解决数学分析问题中的作用,揭示不同的数学领域之间的密切联系,例如:二次型与正交变换是代数学的基本内容,其用途十分广泛,而重积分的计算往往存在技术性的困难,若利用"二次型"与"正交变换"的有关理论去解决某些重积分的计算问题是颇有功效的。

The polynomial function bases are used to form the approximately matching function. Moreover, the discrete values of grey image is transformed to polinomial function that are exact fit at the considered pixel locations. As a result, The mathematical operations performed such as derivation, integration, and gradient evaluation also give out the polynomial functions, therefore, the system of undetermined coefficient equations is derived to be a system of linear algebraic equations.

我们把立体匹配过程看作泛函的极小化过程,因此选用变分问题近似解法的Ritz法构造数值算法,以多项式函数为基构作匹配函数的近似解,进而又利用多项式过样值点的拟合将离散的灰度图象变换为多项式函数,因此计算中所需的求导,积分,及梯度运算的结果仍然是多项式函数,最终将待定系数方程组化为线性代数方程组。

With the frequency and mode shape being regarded as functions of damage parameters, the overdetermined algebraic equations with damage parameters as unknowns can then be constructed by differentiating frequency and mode function on the basis of structure mode finite element formula, the damage parameters of which are obtained via Taylor expansion. The whole damage parameters can be found via solving the algebraic equations.

本方法从结构模态有限元算式出发,把频率和振型看作损伤参数的函数,经过泰勒展开获得频率、振型对损伤参数的一阶偏导数,然后构造以损伤参数为未知量的超定线代方程组,求解得到全部损伤参数值。

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