1) positive polynomial
正形多项式
1.
So,the evaluating model-positive polynomial done by least square is introduced in the paper firstly,then the results are got by testing one chart to analyze error,consequently the model is validated to be have the preferable security and practicality value.
为此,介绍了一海图点位精度评估模型——最小二乘法求解正形多项式,并且通过试验对其结果进行误差分析,从而验证了该模型具有较好的可靠性及实用价值。
2) orthomorphic permutation polynomial
正形置换多项式
1.
Nonexistence of a special kind of orthomorphic permutation polynomials over finite fields with characteristic 2;
特征为2的有限域上一类正形置换多项式的非存在性
2.
The concept of orthomorphic permutation polynomial is given and several properties about it are proved, on the basis of which we give characterization for orthomorphic permutations.
提出了正形置换多项式的概念 ,证明了正形置换多项式的几条性质 ,给出了正形置换一种刻划 ,证明了GF(2 ) m 上的所有正形置换的数目一定可以被 2 m 整除 ,并得到了这个数目的表示式 。
3) Deformation correct multinomial
变形改正多项式
4) positive polynomials
正多项式
1.
By studying all possible positive decomposition cases for positive polynomials with degree 3,the necessary and sufficient condition,which is an inequality composed of the coefficients belonging to polynomials,is established for determining p-Irreducibility.
通过对所有可能正分解的详细讨论,给出了三次正多项式p-不可约的显式充要条件,该条件为由三次正多项式的系数构成的一个简单不等式。
5) orthogonal polynomials
正交多项式
1.
A new method of plane magnetic field fitting based on orthogonal polynomials;
用正交多项式进行平面磁场拟合的一种新方法
2.
Application to harmonics statistic with orthogonal polynomials series based on least squares method;
基于最小二乘法的正交多项式级数在谐波估计中的应用
3.
Application of orthogonal polynomials with constraints to fitting of stage-discharge relation;
加约束正交多项式在水位流量关系拟合中的应用
6) orthogonal polynomial
正交多项式
1.
Applications of orthogonal polynomials in caculating GPS orbit with broadcast ephemeris;
正交多项式在广播星历拟合GPS卫星轨道中的应用
2.
Application of fitting orthogonal polynomial in standard compaction test;
土工击实试验数据处理的拟合正交多项式方法
3.
Fuzzy control based on Chebyshev orthogonal polynomial prediction;
基于Chebyshev正交多项式预测的模糊控制方法
补充资料：多项式乘多项式法则
Image:1173836820929048.jpg
多项式乘多项式法则
先用一个多项式的每一项乘以另一个多项式的每一项，再把所得的积相加。
说明：补充资料仅用于学习参考，请勿用于其它任何用途。