In this paper, The uniform convergence and local uniform convergence and meta-uniform-convergence in infinite integration with parameter are discussed.

主要讨论含参量广义积分一致收敛性、局部一致收敛性和亚一致收敛性以及相互之间的关系。

Then uniform convergence analysis is carried out for the proposed algorithm.

并对提出的算法做了一致收敛性分析.

The author also studies the relationship between internally closed uniform bound and internally closed uniform convergence.

在论证过程中充分利用了解析函数的性质,系统推导了内闭一致有界与内闭一致收敛的关系.

Finally, out of uniform convergence of function and function of the nature of class .

最后讨论了一致收敛函数列与函数项级的性质。

And discussed the continuity and integrability of *uniform convergence sequence of function limit function.

并讨论了*一致收敛的函数列极限函数的连续性与可积性。

The paper expresses the important function on the understanding of the uniform convergence in the mathematical history study.

本文论述了学习级数发展史对理解一致收敛这一难点的重要作用。

The concept of uniform convergence was proposed for the thorough research on the analyticity of the functions defined as limits.

一致收敛概念是为深入研究极限函数的分析性质而提出的。