integrals

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.

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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.

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This cuts the labor of evaluating integrals almost in half.

这几乎省去求解积分的一半劳动.

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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.

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These integrals have been tabulated.

这些积分都已制成表.

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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.

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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.

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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.

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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.

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Integrals extend to higher dimensions through multiple integrals.

积分借着重积分扩展到较高的维数.

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Reducing line integrals to ordinary integrals.

将线积分化为一般的积分.

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Doing area surface and volume integrals.

作面积分和体积分.

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Numerical integration of ordinary integrals and line integrals.

一般的积分以及线积分的数值积分.

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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.

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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.

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