Let's say you want to multiply two polynomials together.
比方说，你要乘两个多项式在一起。
The robust oscillation for some polynomials families is discussed.
讨论了多项式族的鲁棒振动性。
The resultant is an important concept over the theory of polynomials.
结式是多项式理论中的一个重要概念。
An algorithm about the stability test of edge polynomials is provided.
我们提供了一种棱边多项式的稳定性检验算法。
D dissertation is concerned with the dynamics of biquadratic polynomials.
本文主要研究双二次多项式的动力系统。
Polynomials with only real zeros are also a basic problem in combinatorics.
至于实零点多项式的研究，更是数学本身的基本问题之一。
That theory is concerned with rational functions instead of just polynomials.
该理论所研究的是有理函数而不仅是多次式。
Methods The character and definition of matching polynomials are used to compute.
方法利用匹配多项式的定义和性质推导。
The kernel functions are generated to use polynomials and radial basic functions.
核函数分别采用多项式和径向基函数。
The parameters of canonical polynomials can be obtained by using explicit formulae.
利用显式可以计算得到规范多项式的参数。
We can distinguish nonlinear automorphism of polynomials algebra by using the test polynomials.
给出了一类新的试验多项式，可识别多项式代数的非线性自同构。
A probabilistic algorithm for factoring univariate polynomials over finite fields is presented.
本文给出了有限域上单变元多项式分解的一种概率算法。
Minganto's transformation functions merely in affirming the relation between certain polynomials.
明安图变换的作用仅限于确认无穷多项式之间的特定关系。
Thus we gave a kind of new method for solving the greatest common factor of two-variable polynomials.
利用矩阵的初等变换，给出了两个多项式的最小公倍式、最大公因式及其系数多项式的统一求法。
The concept of edge polynomials with variable length is introduced. Stability of such polynomials is analyzed.
引入变长度棱边多项式的概念，并分析了其稳定性。
The interval polynomials, the polytope of polynomials and the inter-val matrices are introduced in this paper.
本文对区间多项式、多项式多面体、区间矩阵作了介绍；
A class of relaxation hybrid algorithm is defined to add varying relaxation factors into the iteration polynomials.
本文通过在迭代多项式中加入变化的松弛因子定义了一类松弛混合算法。
It is a key for the fast correlation attacks that search for generation polynomials with less terms and low degrees.
快速相关攻击的关键是寻找序列的项数较少、次数较低的生成多项式。
The conventional methods do not work in practice when dealing with large polynomials because of their high complexity.
在计算实践中，处理大型多项式时，由于复杂性原因，实闭域一阶理论判定方法实际上无效。
Use the information of the matching roots, and the character of the degree sequence and matching polynomials to compute.
利用匹配多项式根的信息，根据其定义以及图的度序列和匹配多项式的性质推导。
Finally, based on these characteristics, the eigenvalues and eigenvalues polynomials and its diagonal matrix were given.
最后，在分块反对称反循环矩阵性质的基础上，给出了其特征值和特征多项式以及相似对角阵。
At the same time, both make real use of interesting parts of mathematics - the mathematics of Numbers and of polynomials.
同时，二者也都数学的有趣的方面——数字和多项式的真实应用。
Using the idea of weighted sharing, deal with the uniqueness problems on entire functions concerning differential polynomials.
采用权分担值的思想讨论了整函数关于微分多项式分担一个小函数的唯一性问题。
This paper aimed to absorb the quintessence of the AES algorithm and further spread and apply the algorithms about polynomials.
旨在为吸取AES算法的精华、进一步推广使用有关多项式的算法提供参考和给予启迪。
This algorithm can be naturally generalized to be an algorithm for factoring multivariate polynomials with integral coefficients.
这个算法还能很自然地推广成分解多元整系数多项式的算法。
The analytical relation among the weighting matrices and open loop and optimal closed-loop characteristic polynomials is derived.
推导出加权矩阵与开环、最优闭环特征多项式系数之间的解析关系式。
By using these new recursive relations, we establish the new algorithm in the form of both symmetric and antisymmetric polynomials.
该算法利用这组新的递推关系，提出了分别适用于对称和反对称多项式的算法。
By analyzing the sample, study the method of seeking given parameters by using Lengendre polynomials and condition of fixed solution.
通过实例分析，探讨用勒让德多项式和定解条件求解静电场时确定系数的方法。
By analyzing the sample, study the method of seeking given parameters by using Lengendre polynomials and condition of fixed solution.
通过实例分析，探讨用勒让德多项式和定解条件求解静电场时确定系数的方法。
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