弱条件多函数含高阶导数的对称式柯西中值定理  

The Weak Condition and Many Functions Symmetric Cauchy's Mean Value Theorem with High Order Derivative

作　　者：陈新明[1] 杨逢建[1] 

机构地区：[1]仲恺农业工程学院计算科学学院,广州510225

出　　处：《大学数学》2013年第4期110-112,共3页College Mathematics

基　　金：广东省教育科研十二五规划项目(2011TJK468)

摘　　要：利用行列式的性质,给出了多函数对称式含高阶导数的柯西中值定理,减弱了柯西中值定理的条件.This paper is concerned with the extended Cauchy＇s mean value theorem. By means of the properties of determinant, some extended Cauchy＇ s mean value theorems are obtained. Which is symmetric and contains many functions with high order derivative, the conditions of classical Cauchy＇s mean value theorem is weakened.

关 键 词：柯西中值定理 多函数 对称式 高阶导数 

分 类 号：O171[理学—数学]