定理的例句大全

Author study the Markov Chain of Order 2 information source, and a class limit theorems about it ar Obtained.

首次研究了二重马氏信源问题，得出了关于有限二重马氏信源的一类极限定理。

On the Information Conditions for a Class of Limit Theorems ⅱ

关于一类极限定理的信息条件Ⅱ

A Class of Limit Theorems for Markov Chain of Order 2 Information Source

关于二重马氏信源的一类极限定理

A Proving Method on the Theorem of Binomial in Probability

二项式定理的概率证明

The theorems show that the existence of solution and positive solution depends upon the "height" of principal part of nonlinear term on a bounded set.

这些定理表明解和正解的存在性取决于非线性项的主要部分在某个集合上的“高度”。

Theorem 1 and are equivalent infinitesimals if and only if. Theorem 2 The product of a bounded function and an infinitesimal is an infinitesimal.

定理1与是等阶无穷小的充分必要条件为。

Proving the Existence of the Important Limit with Closed Interval Theorem

利用闭区间套定理证明重要极限的存在性

Proof to properties of continuous function on a closed interval with an interval sequence theorem

用区间套定理证明闭区间上连续函数的性质序列的情形作了相应的推广

In this paper the JORDAN-HOLDER Theorem of transposition hyperlattice is introduced on the base of the closed set and regular of hyperlattice, and some related properties of them are also studied.

在超格的闭集合和超格的正则性的基础上，给出了对换超格上的约当定理，并研究了一些相关的性质。

Theorem 1 and are equivalent infinitesimals if and only if.

定理1与是等阶无穷小的充分必要条件为.

The fixed point theorems for generalized D-metric space are proved.

摘要给出了D - 度空间一组不动点定理.

Here are some applications of Taylor's formula.

下面举例说明泰乐定理的应用.

Approximation Theorem of Continuous Time Marker Chains

参数连续马尔科夫链的逼近定理

The capacity-cost function of discrete memoryless channel, and channel coding theorem.

离散无记忆信道的容量价值函数和信道编码定理.

Relation between Mittag-Leffler Theorem and Driving Point Function Z ( s) of Single Port Networks

Mittag-Leffler定理和二端网络策动点函数Z（s）的关系

A Few Theorem Regarding Integral Upper Limit Function

关于积分上限函数的几个定理

The proving of a class function's matrix dissolution theorem

一类函数的矩阵分解定理及其证明

In the first section it is proved that Weierstrass's approximation theorem in read analysis is hold in function spaces endowed with set-open topology.

在第一节中证明了实分析中著名的Weierstrass逼近定理在赋予集开拓扑的函数空间中成立。

In this paper we give a lower bound for the edge function domination numbers of graphs. As a special case, we prove that γ s ′( G)≥ 0 for any regular graph G, and show that the two results in are not true

给出了图的边函数控制数的一个下界.特殊地，证明了n阶正则图的边函数控制数γs′（G）≥0，同时也指出了文〔1〕中两个定理的错误

The extended Abel Theorem 1 assert that between the convergence domain and di-vergence domain of the pover series ( 1.1) there is no ultimate boundary.

扩充后的Abel第一定理又指出了幂级数（1.1）的收敛域与发散域之间没有终极边界。