定积分范围。
The basic formula of the algorithm of definite integral is Newton-Leibniz formula.
计算定积分的基本公式是牛顿一菜布尼兹公式。
In this paper we obtain several theorem of the definite integral of triangle composite function.
本文给出了计算三角复合函数的定积分的若干方法。
The introduction of one way to solve the problem of definite integral by means of double integral.
介绍利用二重积分解决有关定积分问题的一种方法。
Taylor's formula with integral remainder term is approved and applied to definite integrals through some examples.
证明了含有积分型余项的泰勒公式，并举例说明了其在定积分中的应用。
The method of the definite integral by substitution is one of the main techniques among the definite integral calculation.
定积分换元法是定积分计算的主要方法之一。
This article employs the method of element changing in definite integral to spread the dimension formula of plane figures.
介绍了同一平面图形按不同方式运动截取一部分形成的立方体的图形及计算方法。
By using a definite integral identical formula, a solution to some multiple-choice questions of definite integral is given.
借助于一个积分恒等式，给出了几道定积分选择题的一种求解方法。
Optimal calculation of definite integral can be obtained by combination of the odevity of function and the symmetry of integral domain.
定积分的计算是高等数学的重要内容之一，但在积分计算时可以结合积分区域的对称性和被积函数的奇偶性来简化计算。
The definite integral can be calculated with the integration function in MATLAB or can be solved by using the Monte Carlo programming method.
该定积分可用MATLAB提供的积分函数计算，或者利用蒙特卡罗方法通过编程求解。
In this paper we give some simpler definitions of definite integral, and show that they are all equivalent to the definition of Riemann integral.
本文给出了定积分的几个较简单的定义，并证明这些定义均与黎曼积分定义等价。
An ordinary definite integral is defined over a line segment, whereas a line integral may use a more general path, such as a parabola or a circle.
普通定义的积分是定义在一段线段上的，而线积分则用更一般的路径，像抛物线或圆。
The integral upper limit function strengthened between the differential and the integral relation, is the definite integral fundamental formula rationale.
积分上限函数加强了微分和积分之间的联系，是定积分基本公式的理论基础。
This text will talk about some new methods about the limit of disjunction function in the boundary and the operation of lead number and definite integral.
分段函数是函数问题中难点，本文就分段函数在分界点的极限，导数、定积分的运算问题探讨一些新方法。
This article explores the four ways for solving integral inequality with the nature of definite integral, mean value theorem of differentials, Schwarz inequality and double integral.
本文利用定积分的性质、微分中值定理、施瓦兹不等式、二重积分等内容，研究了积分不等式的四种证法。
The author makes an initial discussion on how to clarify the origin and theoretical basis of infinitesimal method during the teaching of this very method in the application of definite integral.
针对在定积分应用的微元法教学过程中，就如何阐明微元法的来源、理论依据以及在实际应用中需注意的问题等进行初步的探讨。
In this paper, the necessary discussion and extension are made on the standardized definite integral definition of joint probability of neighborhood theory in direct methods of X-ray crystallography.
对X光晶体学直接法中的毗邻理论联合概率标准化定积分的定义做了必要的讨论和扩充。
The physical meaning is clear and definite when integral calculus method is adopted to establish the basic equations of traffic flow.
采用积分方法建立交通流基本方程的物理意义更为明确。
And then the eigenvalue problem of integral equation is transformed into the standard eigenvalue problem of a positive definite matrix with infinite order.
进而将积分方程形式的特征值问题转化为无穷阶正定对称矩阵的标准特征值问题。
The definite method of the least integral points, was given so as to enhance computational efficiency of the Monte Carlo integral as far as possible.
至少的整点的明确的方法，被赋予，从而提高计算效率尽可能蒙特卡洛积分。
The definite method of the least integral points, was given so as to enhance computational efficiency of the Monte Carlo integral as far as possible.
至少的整点的明确的方法，被赋予，从而提高计算效率尽可能蒙特卡洛积分。
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