1) lacunary polynomial
缺项多项式
1.
The necessary and sufficient conditions are obtained for the lacunary polynomials to be dense in C_α,where C_α is the weighted Banach space of complex continuous functions f(t) on R with f(t)exp｛-α(t)｝ vanishing at infinity.
设函数α(t)在R上非负连续,Cα是R上满足lim|t|→∞f(t)e-α(t)=0的连续函数f(t)全体组成的Banach空间,得到了一个缺项多项式在Cα空间中稠密的充分必要条件。
2) polynomials/chromatic polynomials
多项式/色多项式
3) multinomial
[英][,mʌlti'nəumiəl] [美][,mʌltɪ'nomɪəl]
多项的，多项式;多项式的
4) polynomial
[英][,pɔli'nəumiəl] [美][,pɑlɪ'nomɪəl]
多项式，多项的，多项式的
5) polynomial of binomial type
二项式型多项式
1.
Furthermore, the functional matrix Pn,λ[x] with polynomial of binomial type related to [ n+λ n-k ] and its properties are studied.
同时,考察了与二项式型多项式相伴的函数矩阵Pn,λ[x]及其性质。
2.
The properties of the lower triangular functional matrix Ln[x] associated with a polynomial of binomial type are discussed in this paper, in which the entry-(i,j) of Ln[x] is equal to lij =(?)i-j(x)l(i,j)if i≥j and equal to 0 otherwise, with l(i, k)l(k,j) = l(i,j)(k-j i-j) and for integers n,k,i,j and real numbers x,y.
n+1阶下三角方阵Ln[x]定义为:(Ln[x])ij=(?)i-j(x)l(i,j)(如果i≥j),否则为0,且满足条件l(i,k)l(k,j)=l(i,j)(k-j i-j)和 ,即二项式型多项式函数矩阵。
6) Zernike polynomial
Zernike多项式
1.
A new algorithm for human eye s wave-front aberration fitting with Zernike polynomial;
Zernike多项式拟合人眼波前像差的一种新算法
2.
Regression analysis of wavefront fitting using Zernike polynomial;
Zernike多项式波面拟合的回归分析方法
3.
Analyzing thermal deformation of ultra-thin mirror using Zernike polynomials;
利用Zernike多项式分析超薄镜热变形
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。