Integrals的例句大全

Reducing line integrals to ordinary integrals.

将线积分化为一般的积分.

The exact formulae of domain singular integrals for loads in polynomial form are given.

对多项式荷载给出了域奇异积分的正确公式.

Two-dimensional stress intensity factors are solved by BEM with crack closure integrals.

应用边界元法结合裂纹闭合积分求解二 维 裂纹应力强度因子.

In this case, the singular integrals will appear in the calculation.

在这种情况下, 计算过程中将遇到奇异积分.

We shall study double integrals over more general sets in the plane.

我们将研究定义在平面上更一般的集合中的二重积分.

Doing area surface and volume integrals.

作面积分和体积分.

We shall now show that the change of variable formula for integrals is just as unforgettable.

我们现在来说明积分的换元公式也一样好记.

These integrals have been tabulated.

这些积分都已制成表.

An important method for evaluating integrals is a change in variables.

求积分值的一种重要方法是变量代换法.

This cuts the labor of evaluating integrals almost in half.

这几乎省去求解积分的一半劳动.

In addition , the natural BIE only contains Cauchy principal value integrals.

自然边界积分方程仅存在容易计算的Cauchy主值积分.

The last two integrals correspond to the natural boundary conditions.

最后两个积分对应于自然边界条件.

Longitudinal displacement measures myocardial motion amplitudes in systole and visualizes the segmental velocity-time integrals.

纵向位移是测量收缩期心肌运动幅度,显现为心肌节段的速度 -时 间积分.

Integrals extend to higher dimensions through multiple integrals.

积分借着重积分扩展到较高的维数.

Numerical integration of ordinary integrals and line integrals.

一般的积分以及线积分的数值积分.

The application of the simplified Fermionic integrals reveals that the carrier concentration varies with temperature change.

利用费米积分的简化方案,揭示了载流子浓度随温度变化的规律.

By means of variable substitution and iterative method, this paper puts forth some new higher-order differential equations, and gives their formula of reduction of integrals to common denominator.

借助变量代换、迭代等方法，提出几类新的高阶常微分方程，给出其相应的通积分公式。

The difficulty of treatment of the nearly singular integrals hindered applications of Boundary Element Method ( BEM ).

几乎奇异积分的计算困难阻碍了 边界 元法的工程应用.

Integrals of Products of Airy Function

Airy函数乘积的积分

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。