1.
Methods of Constructing Auxiliary Function in Applying Differential Mean Value Theorem
微分中值定理应用中辅助函数的构造方法
2.
Differential mean value theorem in curved banach space and application;
双参数曲Banach空间微分中值定理及应用
3.
The Inequality Forms of the Mean Value Theorem of Differential and Its Application
微分中值定理的不等式形式及其应用
4.
The Application of Initial Integral Method to Proving Differential Mean-value Theorem;
首次积分法在微分中值定理证明中的应用
5.
Generalizations and Applications of Mean Value Theorems for Integral to Ordinary Differential Equation;
积分中值定理的推广及在常微分方程中的应用
6.
Application of Parameter-Variation Method in Proving Two Differential Mean Value Theorems
参数变异法在两个微分中值定理证明中的应用
7.
Differential Mean Value Theorems for Functions with Dini Derivative;
Dini导数意义下的微分中值定理及其应用
8.
The Generalized Differential Theorems of Mean and Their Applications in Getting Limits;
广义微分中值定理及其在求未定式极限中的应用
9.
The mid-value theorems is the basic theorems in the calculus.
微分中值定理是微分学中的基本定理。
10.
The Analytic Behaviour of Intermediat Point ξ in the Mean Value Theorem for Differentials;
微分中值定理中“中值点”ξ的分析性质
11.
Theory and Application of Initial Valued Problems and Stability of Delayed Differential Inclusions
时滞微分包含初值问题与稳定性的理论及应用
12.
Construction of Auxiliary Functions To Solving Problems by Using Differential Theorem of Mean
利用微分中值定理解题中辅助函数的构造
13.
On the New Propositions and Apllications of Differential Mean Value Theorem;
关于函数的可微性中值定理的命题及应用
14.
Discussion on Differential Mean Value Theorem "mean value point";
关于微分中值定理“中值点”的讨论
15.
Sub-differential of Convex Functions and the Converse of the Mean Value Theorem
凸函数的次微分与微分中值定理的逆定理
16.
STRONG LAW OF THE MEAN FOR MEASURE-UNITYOF THE LAWS OF THE MEAN FOR CALCULUS;
测度强中值定理──微积分中值定理的统一
17.
Numerical Solution of Differential Equation Based on Wavelet Theory;
小波理论在微分方程数值求解中的应用
18.
What is discussed in this paper is on the applications of the integral upper limit function in proving the equality, proving the inequality, calculating the repeated integral, the theorem of integratl mean value, prove the theorem of differention mean value.
给出了积分上限函数在证明等式和不等式、算累次积分、明微分中值定理和积分中值定理中的应用.