1) Bernoulli polynomial of the second kind
第二类贝努利多项式
2) Bernoulli polynomial
贝努利多项式
1.
Party sum of ζ function about modulus q was been researched, not only get a important asymptotic formula, but also derive Kubert identities for the Hurwitz zeta-function, Euler digamma function and Bernoulli polynomials.
主要研究了ζ函数关于模q剩余类部分和,不仅得出了一个重要的渐近公式,而且将Kubert恒等式推广到赫尔维茨ζ函数、欧拉双Γ函数和贝努利多项式上。
2.
Bernoulli polynomials have been studied extensively over the last two centuries.
贝努利数及贝努利多项式在许多领域,如数论、组合学、数量分析理论中有许多重要的应用,在过去的两个多世纪中数学家们对此进行了广泛而又深入的研究。
3) chebyshev polynomials of the second
第二类契贝谢夫多项式
1.
In this paper,summation formulas of products involving odd-even index chebyshev polynomials of the second are given by using primary methods.
利用初等方法给出了一类包含奇下标第二类契贝谢夫多项式乘积和与一类包含偶下标第二类契贝谢夫多项式乘积和的求和公式。
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 Chebyshef polynomials of the second kind
第二类Chebyshef多项式
补充资料：第二
1.复姓。见《通志．氏族四》。
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