右导数

应用函数右导数的概念，削弱了两个相应定理的条件，得出了定理1、定理2两个结论。

In this paper , by applying the conception of derivative on the right , the conditions of relevant theorem are weakened and theorem1and2are obtained .

函数右导数的应用

The Applications of Derivative on the Right of Convex Function

若将Roll定理可导的条件改为左导数（或右导数）存在且连续，则此三个定理也成立。

Given that the theorem of Roll reckoning condition be changed into the existence & continuation of left or right , then the above 3 theorems remain true .

N-函数和其右导数性质间的一些关系

Some Relations between Property of N-function and Her Right Derivative

这个极限有时称为右导数。

This limit is sometimes called the right-hand derivative .

关于右导数与凸函数的关系

The connection of right derivative and right function

关于一类函数的右导数

On the Right-hand Derivative of Some Functions

研究了函数的二阶右导数与函数凸性的关系，给出了一个定理。

This paper researched the relation between quadratic factorial right derivative and protrusion feature of function .

研究了函数的一阶及二阶右导数与函数凸性的关系，推广了数学分析中的有关结果。

This paper discusses the connection of one step or two step right derivative and protruding property of a function .

我们采用了分式的若干变换技巧以完成解的优先估计及V函数沿解的右上导数的计算。

In order to make the prior estimate of solution and calculate the upper right derivative of V ( t ) along the solution , we employ some transformation techniques on fraction .

证明了凸函数的左（或右）导数积分的两个计算公式，并给出应用。

Two calculating formulas of left or right derivative integration of convex function are proved and applied as well .

导数极限定理可以引出左（右）导数极限定理、区间端点导数极限定理.用导数极限法求分段点的导数

The derivative limit theorem may draw out the left ( right ) derivative limit theorem and about the region end point . To Seek Piecewise Derivative Using Function Interval Function Limit

由一错例引出了讨论导函数在分段点处的左、右极限与对应函数的左、右导数相等的分段函数在分段点处导数的一种求法。

A false example is given to educe the discussion of a solution to the derivative of subsection function at the point of subsection .

并讨论说明了导函数的右（左）极限与右（左）导数之间的关系。

And demonstrates the relations between the right ( left ) limit of function and right ( left ) derivative .