1) Chebyshev polynomials in two variables of the first kind
第一类双变量Chebyshev多项式
1.
By using the theroy of extremal signature proposed by Rivlin and Shapiro,we prove that some of the Chebyshev polynomials in two variables of the first kind presented in are exactly the polynomials of least deviation from zero on the so-called Steiner s domain.
利用Rivlin和Shapiro提出的符号理论,证明了文献中提出的第一类双变量Chebyshev多项式恰为所谓的Steiner区域上具有特殊首项的最小零偏差多项式,并由此导出了几类具有一定代数精度的数值积分公式。
2) Chebyshev polynomials of the first kind
第一类Chebyshev多项式
1.
On identities involving odd-even index Chebyshev polynomials of the first kind;
包含奇-偶下标第一类Chebyshev多项式的恒等式
3) zeros of the first kind of chebyshev polynomial
第一类chebyshev多项式的零点
5) Chebyshev polynomials of the second kind
第二类Chebyshev多项式
1.
This paper is to study the approximation rate of the Grünwald interpolation polynomials to |x| on the zeros of Chebyshev polynomials of the second kind,and prove that the result can t be improved.
文章研究以第二类Chebyshev多项式零点为插值结点组的Grünwald插值多项式Gn(f,X;x)对|x|的逼近度,并证明其不可改进。
2.
In this paper we shall present a rather unique theory of Chebyshev polynomials of the second kind,Un,on the ground that from our point of view that it is Un that are easier to deal with.
为了展现第二类Chebyshev多项式的独特理论及其在分子轨道方面的应用,采用不完全归纳法、枚举法,研究两类Chebyshev多项式Un与Tn、正弦和余弦及其实际应用,给出了Un、Tn的三种等价定义,超几何函数表述、正交系以及在分子轨道方面的应用。
6) the second Chebyshev nodes
第二类Chebyshev多项式结点
补充资料：第一类超导体
见超导电性。
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条