1) infinite interval
无穷区间
1.
(H)-integrals of vector valued functions on infinite interval;
无穷区间上向量值函数的(H)积分
2.
The Henstock integral for n-dimension fuzzy-valued functions on infinite interval:background,definition and characterizations;
无穷区间上n维模糊数值函数的(H)积分:背景,定义及刻划
3.
The convergence theorem for(H) integral of vector valued function on infinite interval;
无穷区间上向量值函数(H)积分的收敛定理
2) infinite district
无穷大区间
1.
mandelbrot about the fractals dimension,to discuss the fractals dimension of an arbitrary point s e - district and infinite district on the real axle,we find out the conclusion is:0 < D !!! (k) < 1,1 < D(I) < 2.
Mandelbrot对空间分形维数的定义,讨论实直线上任意点的ε-邻域与无穷大区间2种特殊情况下的分形维数,得出0
3) infinite interval estimating
无穷区间估计
1.
In this paper,after the concept of infinite interval estimating and its utmost goodness are built,the optimal relation between infinite interval estimating and relevant hypothesis testing is proved.
在提出无穷区间估计以及其上的最优性概念之后 ,证明了无穷区间估计与相应假设检验的最优性之间的关系 ,及推演了若干重要的无穷区间估计的最优性 。
4) symmetrical infinite interval
对称无穷区间
5) Interval Infinite Product
区间无穷乘积
6) δ-fine partition on infinite interval
无穷区间上δ-精细分法
1.
By introducing a concept of δ-fine partition on infinite interval the(H)-integral of vector-valued functions on infinite interval was made entirely harmonic with that on finite interval.
通过引入无穷区间上δ-精细分法的概念,使无穷区间上向量值函数(H)积分与有限区间上的(H)积分在形式上完全和谐,并证明其与Cauchy扩张的方法和简单积分的思想是等价的。
补充资料：闭区间
闭区间
interval, dosed
闭区l’ed[勿加口幻，d胎ed;o，e3o二」，线段(segnlellt) 直线上处于两给定点a和b之间的一切点(包括两端点a和b)的集合.记为【a，bl.亦见区间和线段(Intel砚laxldsegr阴nt).张鸿林译
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