3) numerical series
数项级数
1.
In this paper,Tests on convergence of non-negative functional generalized integral are obtained by the relation between the infinite integral and numerical series.
根据无穷积分与数项级数的关系,得出了关于无穷积分收敛性的几种新的判别法;从而由无穷积分与瑕积分的关系,也可用来判别瑕积分的收敛性问
2.
In this paper,we consider the methods for finding the sum of numerical series and obtain three different methods.
主要给出了数项级数求和的三类不同的方
3.
It is not general to discriminate the convergence and divergence of numerical series with function.
在数项级数敛散性的诸多判别法中,一般不用函数的方法;文中对此做了一些探讨,并且得出一些结果,同时给出了用函数讨论数项级数的方法。
4) number of term in series
级数项数
5) series of positive terms
正项级数
1.
Extension of the test of convergence and divergence of series of positive terms;
正项级数敛散性判别法的源与流
2.
Advance on convergence test for series of positive terms;
正项级数审敛法的研究进展
3.
Generalization on convergence criterion for series of positive terms;
关于正项级数收敛性判别的一个推广
6) positive term series
正项级数
1.
A new method about discriminating convergence and divergence of positive term series;
判别正项级数敛散性的一种新方法
2.
By using the density theory of theories of numbers,the article gives the density discrimination method determining the convergence and divergence characteristic of the positive term series.
借鉴数论方法中的密率论 ,给出判别正项级数敛散性的密率判别法 ,此方法特别适用于判定一些较难或不能给出通项表达式的级数的敛散性。
3.
The discrimination of the convergence of positive term series generally is from the comparison principle, and then it compares with certain geometry series and gets the ratio test and the radical test.
对正项级数收敛性的判别,通常是从比较原则出发,进而通过与某一几何级数相比较得比式判别法和根式判别法。
补充资料：常数项级数
一般的，如果给定一个数列,a1,a2,a3,a4,a5,a6...an...,
由这数列构成的表达式
a1+a2+a3+a4+...+an+....
叫做（常数项）无穷级数，简称（常数项）级数
记作σan=a1+a2+a3+...+an+...
其中第n项an叫做级数的一般项
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