1) Jacobi's polynomials
雅谷比多项式
2) Jacobi polynomials
雅可比多项式
1.
Jacobi polynomials and its special forms are all fundamental orthogonal polynomials,these polynomial all have important application in the mathematics-physics question.
雅可比多项式及其特例都是重要的正交多项式,它们在求解数学物理方程中有重要应用。
3) Qibixiaofu Multinomial
契比晓夫多项式
4) Chebyshev polynomial
切比雪夫多项式
1.
Application of Chebyshev Polynomials on the Design of Worn Tread Profile;
切比雪夫多项式在磨耗形踏面设计中的应用
2.
The general formula of chebyshev polynomial is given by using certain skills in combinatorics.
利用组合数学的一些技巧给出了切比雪夫多项式的通项表达式 ,并得到了一些二项式系数 ,特殊三角函数值的恒等
3.
Considering the deficiency of Lagrange method to get the GEO satellite ephemeris,the algorithm about fitting the GEO satellite ephemeris with the Chebyshev polynomial approximation is adopted in the paper.
论文针对拉格朗日插值算法计算GEO卫星星历的不足,采用基于切比雪夫多项式拟合GEO卫星星历求解算法。
5) Chebyshev polynomials
切比雪夫多项式
1.
The calculation problem of a class determinant Un(m,k,l,x) involving Chebyshev polynomials is discussed.
研究了一类由切比雪夫多项式组成的特殊行列式Un(m,kl,,x)的计算问题,证明了当m≤n-2时,有Un(m,kl,,x)=0。
2.
Each harmonic progression was expanded in terms of Chebyshev polynomials.
本文利用切比雪夫多项式的若干良好性质,对非自治强非线性动力系统进行分析。
3.
A novel optimized computation method for designing the Gauss optics parameter of zoom lenses is presented and discussed, including optical compensating method with moving of many groups of lenses by using Chebyshev polynomials and mechanical compensating method with many zoom formations by using nonlinear least square method.
突破了对像面漂移量的有理函数计算传统 ,考虑到组元运动曲线的间断性 ,给出了变焦距镜头高斯光学全新的最优化设计方法 ,借助于切比雪夫多项式 ,做到了任意组元联合直线运动的光学补偿 ,以及实现了简便的和有效的任意组元任意变焦方式的机械补偿。
6) comparative multinomial trial
比较多项式实验
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。