1) higher order mean-value theorem
高阶拉格朗日中值定理
2) Lagrange mean value theorem
拉格朗日中值定理
1.
On the basis of these theories,Rolle mean value theorem,Lagrange mean value theorem and Cauchy mean value theorem are proved by constructing nested interval.
在此基础上通过构造区间套依次证明了罗尔中值定理、拉格朗日中值定理和柯西中值定理。
2.
This paper gives the new method to prove the Cauchy Mean Value Theorem ,which also may be deduced from the Lagrange Mean Value Theorem.
给出柯西中值定理的一个新的证法， 说明柯西中值定理也可由拉格朗日中值定理导出。
3.
Basing on Lagrange mean value theorem of a circular function and Cauchy\'s mean value theorem"value points"Quantitative characterization of the asymptotic,using Taylor\'s formula,"value point\'s"Quantitative characterization of the asymptotic about Lagrange mean value and Cauchy\'s Mean value of a binary function are an obtained.
在一元函数拉格朗日中值定理和柯西中值定理"中值点"渐近性的定量刻画的基础上,利用泰勒公式给出二元函数拉格朗日中值定理和柯西中值定理"中值点"渐近性的一个定量刻画。
3) Lagrangian middle-value theorem
拉格朗日中值定理
1.
On the basis of Lagrangian middle-value theorem,use the fundamental methods of calculus to generalize the three conditions of Lagrangian middle-value theorem,and obtain the corresponding conclusions.
根据拉格朗日中值定理,运用分析的基本方法,推广了拉格朗日中值定理的三个条件,得到并证明了相应的结论。
6) Lagrangc's mean value thcrocm
拉格朗日中值理
补充资料：日中必彗
1.中午阳光强烈，正好晒物。比喻作事要及时。
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条