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1)  continuous function in the mean
均方连续函数
2)  continuity in mean square
均方连续
3)  continuous functions
连续函数
1.
This paper considers some properties of continuous functions.
该文讨论了周期连续函数的若干性质,刻画了一些函数集合之间的包含关系。
2.
This article extends the zero-point theorem for continuous functions from a closed interval to other types of intervals,and a series of zero-point theorems for continuous functions on relevant intervals are obtained,so that the theory on the zero-point theorem can be applied in more general cases.
将闭区间上连续函数的零点定理扩展到其它区间上,得到若干个相应区间上连续函数的零点定理,从而使零点定理理论更完善、应用更广泛。
3.
In this paper,Stancu-integral type operators are first constructed on simplexes,then discusseions on approximation to continuous functions are made.
本文首先构造了单纯形上积分型 Stancu算子 ,其次讨论了它对连续函数的逼近 。
4)  continuous function
连续函数
1.
The inferences about the property for continuous function of closed interval and the mean value theorem for derivatives;
闭区间上连续函数的性质定理及微分中值定理的推论
2.
One quality of continuous function and its application in solving inequality equations;
连续函数的一个性质及其在解不等式中的应用
3.
Many ways have been given to solve the maximization problem of the continuous function, however, there are some drawbacks more or less.
求解连续函数最大值的优化算法已有多种,但都不同程度地存在一定的局限性。
5)  mean square continuous module
均方连续模
1.
After the concept of mean square continuous module is built and its relevant character is obtained,the approximate order of random function approximated by trigonometric polynomial of random coefficient is researched.
建立了随机函数均方连续模的概念,并得到其有关性质后,研究了四种不同条件下随机函数被随机系数三角多项式逼近的阶之估计。
6)  continuity in the mean
均方连续性
1.
In this paper,the continuity of Hilbert space value random function is discussed, and the relationship of continuity in the mean and continuity in the random is established.
本文对Hilbert空间值随机函数的连续性作了探讨,建立了均方连续性与随机连续性及其弱连续性的关
补充资料:连续函数
连续函数
continuous function

   函数yfx)当自变量x的变化很小时,所引起的因变量y的变化也很小。例如,气温随时间变化,只要时间变化很小,气温的变化也是很小的;又如,自由落体的位移随时间变化,只要时间变化足够短,位移的变化也是很小的,对于这种现象,我们说因变量关于自变量是连续变化的,可用极限给出严格描述:设函数yfx)在x0点附近有定义,如果!!!L0903_1,则称函数fx0点连续。如果定义在区间I上的函数在每一点xI都连续,则说fI上连续,此时,它在直角坐标系中的图像是一条没有断裂的连续曲线。
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