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Firstly part of quadratic term of Taylor series is chosen; a low-dimension surface is used to approximate limit state surface ; and the modified reliability formula is derived.

首次选取泰勒级数的部分二次项,用一个距原点最近点处拟合的超低维曲面近似极限状态面。

In this paper, the relevant definitions and theorems of function series continuity and function of the carried out a detailed convergence analysis, so that readers of their intrinsic relationship between the more detailed understanding.

本文通过相关定义与定理对函数的连续性及函数项级数的收敛性进行了详细的分析,使读者对它们之间存在的内在关系有更详细的认识。关键词:函数列;函数项级数;连续性;收敛性;一致收敛性

The techniques of computing the domain of convergence and sum function and expanding functions in several variables to power series of functions in several variables are mainly discussed by many examples.

引入了多元函数项级数的概念,给出了其收敛域及和函数的定义;通过详实的例子讨论了多元幂级数的收敛域、和函数及多元函数展开为多元幂级数的计算方法。

Where ,is the coefficients of power series .The radius of convergence is given by

其中,是幂级数的相邻两项的系数,则这幂级数的收敛半径为

The deflection of plate is trigonometric series as follows:∞∞ mπx nπy w=∑∑ A m =1 n =1 mn sin a sin b It is obvious, every term of this series is satisfied with the boundary conditions of quadrilateral simply supported.

取板的挠度为如下重三角级数∞∞ mπx nπy w=∑∑ A m =1 n =1 mn sin a sin b 显然,该级数的每一项都满足四边简支的边界条件。

They are the deflection w, the rotations of the normal to the undeformed median surface Φx,Φy and the force function F. In the present paper these dependent functions are expressed as generalized double Fourier series with beam eigenfunctions as general terms.

本文中将这四个独立的函数表示为广义傅里叶级数,选用了两个变量分离的梁本征函数之积构成广义傅里叶级数的通项,通过梁本征函数中的待定常数使所选级数预先满足简支、固支或弹性支持边界条件。

Property 3 Deleting, adding and altering the finite terms of the infinite series keep the convergence of the series.

性质3 在级数中去掉、加上或改变有限项,不会改变级数的收敛性。

Integral of one variable functions, improper integral and its convergence properties.

本课程的主要内容包括:1 各种极限运算,其中包括数列极限、函数极限以及上、下极限;2 一元函数的微分学,包括微分和导数的运算法则、微分中值定理及其应用等;3 一元函数的积分和广义积分及其收敛性;4 级数及其收敛性,包括数值级数的收敛性和函数项级数的各种运算和性质;5 多元函数的微分学及其应用,其中很多方面与一元函数的微分学近似,需要注意它们之间的区别;6 多元函数的积分学,包括多重积分的性质与计算,多重积分的的应用等;7 曲线、曲面积分及其应用;8 含参变量积分的计算与性质;9 Fourier 级数及其应用,等等。

Summation of infinite series is part of the process of learning more difficult to grasp the progression part, this article summarizes the common summation of several infinite series method, as has the use of progression and the definition of sum, the use of itemized points or one differential sum, the use of split-phase elimination method of summation methods, and problem-solving steps in detail.

无穷级数的求和部分是学生学习级数过程中较难掌握的部分,本文归纳了常见的几种无穷级数的求和方法,像有利用级数和的定义求和、利用逐项积分或逐项微分法求和、利用裂项相消法求和等方法,并提出了详细的解题步骤。

Via generalizing the Cauchy method we obtain a new method,called the modified Cauchy method.By means of this method we establish two bilateral _3ψ_3 and _4ψ_4 series summation formulae,two four-term summation and transformation formulae for unilateral _3φ_2-series and bilateral _3ψ_3-series,and two five-term summation and transformation formulae for unilateral _3φ_2-series and bilateral _3φ_3-series,which contain many known results as their special cases,such as non-terminating q-Saalschütz summation formula,Bilateral _6ψ_6 series summation formula of Bailey,non-terminating Watson transformation formula and some transformations of _3φ_2-series etc.

通过对Cauchy方法的推广,我们得到修正的Cauchy方法,采用这个方法分别得到两个双边的_3ψ_3和_4ψ_4基本超几何级数的求和公式、单边_3φ_~(2-)级数和双边_3ψ_(3~-)级数的两个四项求和变换公式和两个五项求和变换公式,它们包括许多已有的结果为特例,如非终止的q-Saalschütz求和公式、Bailey的very-well-poised双边级数_6ψ_6求和公式、非终止的Watson变换公式和一些关于单边_3φ_(2~-)级数的变换公式等。

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