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integrals相关的网络例句

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Some closedforms of formulae are also obtained for the evaluation of the Cauchy prin-cipal integrals over quadratic boundary elements and linear internal cells of2-D problems.

通过采用以上各种技术成功地解决了三维弹塑性有限形变问题边界元法中最关键的数值积分的精度和效率问题。

When a solid region in three-space has an axis of symmetry, the evaluation of triple integrals overis often facilitated by using cylindrical coordinates.

当空间立体区域有一个对称轴时,计算上的三重积分通常使用柱坐标比较容易。

The thecretical analysis is done for the problems of the integral initial values, the accumulated error and the excursive error induced by numerical integrals. It is found that these errors possess characteristics of lower frequencies and they can be treated as the low frequency noise.

针对积分初值、数值积分积累误差和数值积分引入的偏移误差进行了理论分析,得出此类误差均具有低频特性的性质,可作为信号低频噪声进行处理。

Few nontrivial multiple integrals expressible in terms of simple analytic formulas are known.

归纳积分算子的迭核的过程中,多重积分在特殊迭核的情况下被表示为单积分。

Advanced course covering topics selected from: semimartingale theory, stochastic integrals, homogeneous chaos expansions, stochastic differential equations, Malliavin calculus, infinite dimensional processes, functional central limit theorems, Feynman-Kac formula, Feynman integral.

随机分析:高级课程,包括:半鞅理论,随机积分,齐次混沌展开,随机差分方程, Malliavin 微积分,,有限维过程,泛函中心极限理论, Feynman-Kac公式, Feynman积分,过滤理论的应用,无限粒子系统,量子力学,神经学中的随机模型。

For practical application the integrals in (3.79) and (3.80) have to be replaced by finite series.

为了实际应用,(3.79)和(3.80)里的积分项必须用有限级数代替。

All the most commonly used special functions are included: Bessel functions, Fresnel integrals, etc.

所有最常用的特殊功能包括:贝塞尔函数,菲涅耳积分等

Integral Calculus: definite and indefinite integrals; fundamental theorem of calculus; techniques of integration; Taylor's Theorem; applications in geometry, physics and engineering.

积分学:定积分与不定积分、本定理、积分的方法、勒定理、分学在几何、理和工程学上的应用。

Secondly, we give rise to the new concept of double chord-power integrals of aconvex body, which considered the conclusion of geometric probability problem andthe concept and theory of chord-power integral.

接着考虑到上述几何概率问题的结论所用到的数学表达式和弦幂积分的一些相关概念和理论,引出了双弦幂积分这个全新的概念。

In §2, four met0hods for solving the integrable second order homogeneous linear ordinary differential equation with variable coefficientsy +py'+Qy=0 are given. Thus, the equation can be solved by means of elementary integrals and algebra.

给出了二阶变系数线性方程y"+py'+Qy=0在可积的条件下的几种不同的求解方程,从而说明了这种可积的二阶方程不仅能用初等积分法求解而且也可以把它代数化,并使其通解公式化。

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