second mean value theorem

on inverse problem of second mean value theorem for integrals and its approachability

积分第二中值定理逆问题及其渐近性

This paper gives the second order ample condition of Lagrange multiplier rule of constrained extreme value with the quadratic form, and proves it by use of counterevidence with the help of Lagrange theorem of mean value and Taylor formula;

以二次型形式给出约束极值拉格朗日乘数法的一个二阶充分条件，并用反证法由拉格朗日中值定理及泰勒公式予以证明；

At the same time, Hungary mathematician Konig generalized Stieltjes integral accidentally in the course of researching the second mean value theorem in Riemann integral.

几乎同时，匈牙利数学家柯尼克在研究R-积分第二中值定理时，在不经意之中推广了S-积分。

a note on asymptotic in second mean value theorem for integrals

关于第二积分中值定理渐近性的一个注记

a note on second mean value theorem for integrals

关于积分第二中值定理的一个注记

the asymptotic behavior of "interior point" on the second mean value theorem for integrals

积分第二中值定理“中间点”的渐近性态

this paper discusses the asymptotic rate of "mean value point " in second mean value theorem for integrals .

本文主要讨论了第二积分中值定理“中值点”的渐近速度。

By using the limit theorem, the authors discuss and prove conclusions of asymptotic property of mean point in second mean value theorem for integrals in concessional terms believing that they will take an important effect in integral.

利用极限理论，给出并证明了减弱条件的积分第二中值定理中值点的渐近性的几个结论，相信在积分学中有着很重要的作用。