分部积分法

公司业绩评价研究分部积分法的解题技巧

Business Performance Assessment The Skill of Working Out the Integration by Parts

分部积分法教学的两点改革

Two Points in the Reform on the Teaching of Integration by Parts

不定积分中的分部积分法是教学中的重点和难点，其中u（x）、v′（x）正确选择是关键。

Partial integral calculus is the focal and difficult point in the teaching of indefinite integral , during which the option of u ( x ) or v ′( x ) is the key procedure .

分部积分法的化归之应用探讨

The Study about Application of Induction in Integration by Parts Return to 0

利用分部积分法导出了圆口径天线近轴聚焦（辐射）场的通用解析表达式。

General near-axis field expression is obtained with the analysis of integration by part .

本文给出了用定积分的分部积分法求解二重积分的一种方法。

This paper gives a method to solve double integration by integral subsection integration .

用表格形式表示分部积分法

Using Forms to Express Integration by Parts

关于分部积分法的推广

On the Extension of Integration by Parts

重积分的分部积分法限值双积分V&T变换电路的研究

The study and application of limit value - double integral circuit for V - T transform

资金、技术的匮乏；分部积分法的解题技巧

The shortage of capital and technology . The Skill of Working Out the Integration by Parts

场流分级（分离）法分部积分法是一种很重要的积分方法。

Field flow fractionation The integration by parts is one of the most important integral method .

分部积分法的推广&导积分部积分法贸易部出口数据分部

Popularization of Subsection Integral Method & Derivation and Integral , Subsection Integral Method ; export data branch

我们将探讨分部积分法在微积分问题化归中的应用规律，并对该数学方法进行示例。

We will study the principle of integration by parts in the application of differential and integral calculus .

本文主要讨论了分部积分法的一种简便计算方法，并举例说明该方法的使用。

The paper mainly discusses a simply way of the subsection integral and illustrates its application with some examples .

灵活应用凑微分与分部积分法解被积函数为三个因子连乘形式的不定积分。

Flexible apply " gather together differential " and " divide part integral " method to solve the indefinite integral whose integrable function is the three factor multiple formative .

在定积分计算中初学者常用的计算方法有三种：（1）利用牛顿-莱布尼兹公式，（2）定积分的换元积分法，（3）定积分的分部积分法。

In calculation of definite integral , beginners tend to use three methods of calculation : ( 1 ) Leibniz formula ,( 2 ) integration by substitution of definite integral ,( 3 ) integration by parts of definite integral .

利用虚位移原理和二维分部积分法，导出了以5个广义位移所表达的高阶剪切变形理论复合材料层合板的几何非线性控制方程和相应的边界条件。

We use the principle of virtual displacements and the planar integration by parts to derive the geometrically nonlinear equilibrium equations and their boundary conditions of composite laminated plates depended on higher-order shear deformation theory in the form of five generalized displacements .