1) basic hypergeometric series
基本超几何级数
1.
Several results of q- analogue of basic hypergeometric series;
基本超几何级数q-模拟的几个结果
2.
The evaluations of a class of basic hypergeometric series;
一类基本超几何级数的估计
3.
By using a simple algorithm for the summation of basic hypergeometric series, summation formulas for some basic hypergeometric series are obtained.
本文运用基本超几何级数求和的一个简单算法，求得一些基本超几何级数的求和公式。
2) basic hypergeometric functions
基本超几何函数
1.
In this paper , using a transformation and well known knowledge of basic hypergeometric functions , the author gives new and very simple proofs to two Rogers Ramanujan identities found by Gessel I.
利用一个基本超几何函数的变换公式及其最基本的求和公式，对ＧｅｓｓｅｌＩ。
3) hypergeometric series
超几何级数
1.
By using summation algorithms of hypergeometric series,the author got a series of summations of hypergeometric series which widen the research results of ZHANG Xiang-de,TAO Ching-qi.
通过运用超几何级数的求和算法 ,得到一系列超几何级数的求和公式 ,从而拓展了ZHANGXiang de ,TAOChing qi的一系研究结果 。
4) q-hypergeometric series
q-超级几何级数
5) hypergeometric term
超几何级数项
6) q-hypergeometrical progression
q超几何级数
1.
A q-hypergeometrical progression:■[a_1,a_2,…,a_n;z];
一类q超几何级数"非汉字符号"[a_1,a_2,…,a_n;z]
补充资料：几何级数公式
s=a,aq,aq^2,aq^3....aq^n (1)
qs=aq,aq^2,aq^3...aq^(n+1) (2)
(2)-(1)得
(q-1)s=aq^(n+1)-a
s=[aq^(n+1)-a]/(q-1)
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