1) properly divergent series
正常发散级数
2) improper divergence
非正常发散
3) properly divergent
正常发散的
4) divergent series
发散级数
1.
A study on Borel s integral summation of divergent series;
波莱尔发散级数的积分可和思想研究
2.
This text is about the divergent series that is satisfied with some conditions to give two different definition of sum, that is, the Arithmetic Sum and the Abel Sum.
文章主要是对满足某些条件的发散级数给出两种不同的求“和”定义,即算术平均求和与Abel求和,它与通常数学分析中Cauchy意义下所定义的求和是有区别的。
3.
The purpose of this paper is to probe and to analyze his mathematic work on function approximation, the summation of divergent series, function singularities, measure theory and analytic continuation.
本文仅限于Borel在函数理论五个方面“函数逼近理论”、“发散级数可和理论”、“函数奇点理论”、“测度理论”、“解析开拓理论”的工作进行探讨。
6) divergence of series
级数发散度
补充资料：正常
1.符合一般规律和情况。
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