1) countable mean functional
可数平均泛函
1.
In Section 3, the concepts of countable mean functional and countable mean fami.
第1节为引言；第2节介绍了与本文相关的一些预备知识，如参差域、参差组、n元平均函数、n元平均族、单调子等概念，其中着重介绍了斯提叶斯积分权；第3节提出了可数平均泛函、可数平均族的概念，并给出几个相关定理。
2) functional averaging method
泛函平均法
3) average supperadditive functions
平均超可加函数
4) continuous mean function
连续平均泛函
1.
By defining countable mean function and continuous mean function on set of all positive real-valued continuous functions in closed interval,this paper generalizes the definition of finite mean family to countable mean family and continuous mean family,and sets up the theory frames of countable mean family and continuous mean family.
通过定义可数平均泛函,及在闭区间上正实值连续函数集合上的连续平均泛函,把有限平均族的定义推广到了可数平均族,及连续平均族,同时建立了可数平均族与连续平均族的理论框架。
5) average function
平均函数
1.
In this paper,a new proof of generalized Cauchy integral theorem is given using average function.
构造了在函数连续情况下的一个平均函数 ,证明了该平均函数的若干性质 。
2.
The properties of x order average function with weighting are given in this paper.
本文给出了加权 x 阶平均函数的性质及其推广,以及调和平均、几何平均、算术平均、平方平均不等关系式新证明。
3.
By means of average function and generalized Cauchy s formula,it can be shown that there exists a sequence of rational functions to approach the function which is analytic in a doubly connected region and is continuous on its closure.
对于在二连通Jordan区域内解析并在其闭包上连续的函数,通过平均函数逼近法以及广义Cauchy公式,可以证明存在一个有理函数逼近。
6) function average
函数平均
1.
From the choice of function in the proof of inequality of equal value by utilizing Jensen s inequality,the author demonstrate the relation between inequality of equal value and properties of function ,and defines the function average which is a more general average.
从利用Jensen不等式证明均值不等式关系的过程中函数的取法入手 ,证明了这种不等关系与函数性质 (凸性、单调性 )之间的关系 ,由此可以定义一种更一般的平均———函数平均 ,而调和平均、几何平均、算术平均只是函数平均在特殊函数上的表
补充资料：平均样本量(见平均抽样数)
平均样本量(见平均抽样数)
average sample size: see average sampling number; ASN
Pingiun Yangbenliang平均样本t(ave班罗留盯甲le size)样数。见平均抽
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