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The arithmetic of the point charges integral is similar to that of nuclear attraction potential.

前者的计算类似于核吸引积分的单电子积分,后者可以通过点群对称性操作从原子簇内的积分矩阵元得到。

Secondly,the one-step and multistep methods of the precise integration algorithms arederived by means of the integration of functional matrix by parts and interpolation function,and some recursion schemes suitable for precise integration are obtained.

然后,以函数矩阵的分部积分法和插值函数为工具,推导出精细积分的单步法和多步法,给出了多种精细积分的递推格式。

Infinite integral is a type of improper integral in calculi, and it is also a difficult point in integral.

无穷限积分是微积分学中广义积分的一种类型,是积分知识的一个难点内容。

Infinite integral is a type of improper integral in calculi,and it is also a difficult point in integral.

无穷限积分是指函数在无限区间上的积分,例如+∫∞afdx型,它属于广义积分的一种。

The primary method in calculi can only solve a thimbleful type of evaluations of infinite integral.

在高等数学的学习中,求解无穷限积分的基本方法是根据广义积分的定义,先求定积分,再取极限,即+∫∞afdx=limb→+∞∫bafdx。

As we know,the integration by parts reveals the direct relationsbetween the integration of a function and that of its derivative.

我们知道,微积分中的分部积分公式给出了一个函数的积分与其导函数积分的联系。

Firstly,the article theoretically expounds the superiority of Lebesgue Integral ,then through the detailed cases analyzes its superiority shown in the practical application compared to Riemann Integral.

文章首先从理论上阐明勒贝格积分的优越性,然后通过具体实例详细探讨勒贝格积分相对于黎曼积分,在实际应用中体现出的巨大优越性。

This paper discusses the integrability of Riemann integral systematically: By analyzing the common characters of a lot of integral calculus, it abstracts the concept of Riemann integral and discusses its integrability of Riemann integral and then gets integrable functions.

摘要本文较为系统地讨论了积分的可积性:通过分析诸多积分概念的共性,抽象定义了积分并详细讨论了其可积性,得出了可积函数类。

Then introduced a triple integral calculation of the basic concepts and methods of calculating the triple integral in three-dimensional volume, as well as the mechanical application of triple integral example .

随后介绍了三重积分的基本概念和计算方法,三重积分计算立体体积以及力学中三重积分的应用举例。

Then introduces the basic concept and triple integral calculation method, the three-dimensional volume and triple integral calculation of triple integral mechanics.

随后介绍了三重积分的基本概念和计算方法,三重积分计算立体体积以及力学中三重积分的应用举例。

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