查询词典 summation of series

This book reviews the many areas of numerical analysis, including the configuration polynomial, finite difference, factorial polynomials, summation, Newton formula, operator and configuration polynomial, Cheung section, close polynomials, TaylM more item type, interpolation, numerical differentiation, numerical integration, and with the series, differential equations, differential equations, least squares polynomial approximation, minimax polynomial approximation, rational function approximation, triangular approximation, non-linear algebra, linear equations, linear programming, boundary value problems, MonteCarIo methods and so on.

本书综述了数值分析领域的诸多内容，包括配置多项式、有限差分、阶乘多项式、求和法、Newton公式、算子与配置多项式、祥条、密切多项式、TaylM多项式、插值、数值微分、数值积分、和与级数、差分方程、微分方程、最小二乘多项式逼近、极小化极大多项式逼近、有理函数逼近、三角逼近、非线性代数、线性方程组、线性规划、边值问题、MonteCarIo方法等内容。本书的特色主要表现在利用例题及大量详细的题解来透彻地阐明所述内容的内涵，同时附有大量的补充题以便读者进一步巩固和深化从书中获得的数值分析知识。

Basic properties of Fouries series and the Fourier transform; Poission summation formula; convolution; mollification.

傅立叶级数和傅立叶变换的基本性质；泊松叠加方程；卷积；缓和？

A convergence acceleration technique based on functional asymptotic expansion and Poisson's summation formula is developed to raise the calculation efficiency of waveguide dyadic Green's functions which are expanded in infinite series.

为此，作者提出"谱展开边界元法"，以求解波导外空间的并矢Green函数；引入边界元法以求解波导壁内折曲缝隙腔的并矢Green函数；并研究了无穷级数的逐级加速收敛变换，以解决波导中Green函数的计算问题。

Borel summation finds application in perturbation theory where physicists frequently require the sum of a series even though it is divergent.

应用 Borel 总和在，即使它是的，物理学家经常需要系列的总和。扰动理论方面发现应用。

There is evidence about the knowledge of the Summation Series, ever since the Pyramid Temple of Khafra, at Giza, built in 2500 BCE, i.e.

有关和级数的证据很明显，从吉萨 Khafra神庙金字塔，建造于公元前2500年，也就是大约斐波纳契级数3700年前。

Consecutive terms of the Summation Series

和级数连续数2， 3， 5， 8， 13， 21， 34， 55， 89， 144， 233， 377， 610，。。。

In constrast to the traditional infinite-series expression, this result is more exact because of using the finity summation form.

与传统的无穷级数结果相比，本结论是使用有限项和来表示的，因此结论具有更高的精确性。

Borel summation is an example of a moment constant method for summing series.

Borel 总和是用于求系列之和的片刻持续的方法的一个例子。

Borel summation finds application in perturbation theory where physicists frequently require the sum of a series even though it is divergent.

应用 Borel 总和在，即使它是的，物理学家经常需要系列的总和。扰动理论方面发现应用。您觉得最佳答案好不好？目前有0人评价

But we don't care about Battlegrounds.

但我们并不在乎沙场中的显露。

Ah! don't mention it, the butcher's shop is a horror.

啊！不用提了。提到肉，真是糟透了。