而由于黎曼积分具有局限性，黎曼积分只能用于连续函数类的积分。

And because of the limitations of Riemann Integration, it can only be used for continuous function.

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文章针对被积函数是连续函数、可导函数的定积分不等式提出了几种有效的证明方法。

This article analyses how to prove the stable integral inequality effectively while knowing the function is continuous and derivative.

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定义了n重导数，n元绝对连续函数，广义n重原函数及牛顿n重积分。

It defines n-ple derivative, n-ary absolutely continuous function, generalized n-ple primitive function and Newton n-ple integral.

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