条件收敛级数

词组短语

conditionally convergent series

与条件收敛级数相关的网络例句 [注：此内容来源于网络，仅供参考]

The structure of analytic solution space is obtained and general form of the analytic solution is presented by means of Dirichlet Series. The convergence of Dirichlet Series solution is discussed.

根据比例延迟微分方程的性质，我们构造了Dirichlet级数形式的解析解，证明了Dirichlet级数形式解的收敛性，获得了保证方程解析解渐近稳定的充分条件。

A series is said to be converges absolutely if the series converges; the series is called conditionally convergent, if the series converges but diverges.

绝对收敛如果级数收敛；称级数绝对收敛，如果级数收敛，而发散，则称级数条件收敛。

Furthermore,we obtain a sufficient and necessary condition about continuity of functional series and integral with parameter,and show the sufficient condition about differential .

将数学分析中一致收敛性的概念加以推广，分别对函数项级数和含参量积分引入次一致收敛的概念，证明了函数项级数、含参量非正常积分连续性的充要条件和可微性的充分条件，推广了数学分析中的相应结

We study the relations among MS, QMDS, RBVS, AMDS, GBVS and NBVS. Finally. we improve some classic results in Fourier analysis such as uniform convergence, L~1 convergence, L~p-integrability, strong approximation of continuous functions et al., by applying this new condition.

我们研究了MS，QMDS，RBVS，AMDS，GBVS和NBVS等不同数列之间的关系，在此基础上，我们给出了NBV条件在研究三角级数的一致收敛性、L~1收敛性、L~p可积性、连续函数的强逼近等Fourier分析经典问题上的应用，对一些经典的结论作了推广。

Chapter 1 outlines the research development of Dirichlet series, and presents the main results obtained in the thesis.

第二章研究了三重Dirichlet级数和n重Dirichlet级数的收敛性，同时在一定的条件下研究了三重随机Dirichlet级数的收敛性。

We obtain a sufficient condition and a essential - sufficient condition about convergence at the end point of the convergence interval of power series.

通过对阿贝尔定理的深入探讨，获得了幕级数在其收敛区间端点收敛的一些判别条件。

Through this method for judging the uniform convergence, later, discriminate functions meet function series and parameter improper integral. We uniform convergence problem can be given according to the problems in accordance with the terms of this list, choose the proper, concise method are verified.

通过本文对判别一致收敛方法的总结，以后遇到判别函数列、函数项级数以及含参量反常积分一致收敛的问题时可以根据问题所给的条件再依照本文所罗列的方法，选用适当的、简洁的方法进行证明。

The effect of parameters such as the wedge angle, the incident wavefrequency and the angle of incidence is also analyzed. Furthermore, theaccuracies of the numerical results are checked by the convergence of theground surface displacement and residual errors of boundary conditionswith the increasing progression term.

本文定性分析了地形角度、入射角度和入射频率等因素的影响，并从级数项数增加时地表位移结果的收敛以及边界条件残量的收敛两个方面验证了结果的正确性。

Fri particular, the Wittmann-type strong law of larg numbers for independent random variables is generalized to the case of NA random variables. We also present the sufficient and necessary condition of the laws of logarithm, and we extend Teicher-type strong law of the large numbers for sequence of NA random variables. Some of the laws of iterated logarithm of Teicher-type, Egorov-type arid Wittmann-type for sequence of NA random variables are obtained. Then we investigate the rate3f ionvergcll( fbr series of NA randonl variables, we obtain soIne results fbr tl1e Iaws of theiterated logarithttl, the laws of logarithm and decreasing order fOr the tail sum.Risk itllttlysis tlleory is a sigIlifica11t part of insurance InatheInatics.

Wittmann（1985a）关于实独立随机变量列的结果，并给出了NA列强大数律成立的若干条件，特别建立了一般NA列对数律成立的充分必要条件，在二阶矩存在的条件下完整的解决了一般NA列对数律的问题，中文摘要2而已有的一些NA列对数律的结果可以由它推出，给出了NA列的Teiclier型强大数律，表明lbiChCI·（1979）给出的实独立随机变量列的强大数律可以减弱其条件等；建立厂不问分布NA列的Teicfl仪；Egorov，Petrov型有界重对数律，以及加权同分布NA列的有界重对数律，进一步推广了NA列的Kolmogory有界重对数律等，特别对NA列建立了Wittm洲型有界重对数律，而其证明方法与独立情形有很大不同，同时通过反例表明在与独立场合类似的条件下，独立列的Wittmann有界重对数律不能完美的推广到NA歹小惰形；最后研究了NA随机变量级数的收敛速度，给出了尾和下降的阶；尾和的有界重对数律，及尾和对数律成立的充要条件等，并通过反例说明 NA随机变量级数与独立随机变量级数在收敛速度方面存在的差异。

Chapter 2 investigates the convergence of triple and n -ple Dirichlet series, the convergence of triple random Dirichlet series under certain conditions, and the convergence of double bi-random Dirichlet series under the conditionand obtains some results similar to double Dirichlet series.

此外还在条件 sum from m=1 to +∞ sum from n=0 to +∞ P{|X_|≥m~pn~p}＜+∞下，研究了二重双随机Dirichlet级数的收敛性，得到了一些类似于二重Dirichlet级数的有关结论。

与条件收敛级数相关的网络解释 [注：此内容来源于网络，仅供参考]

Cauchy condition for convergence of a series：柯西级数收敛条件

caucho | 卡乌巧橡胶 | Cauchy condition for convergence of a series | 柯西级数收敛条件. | Cauchy integral formula | 柯西积分公式

conditionally complete lattice：条件完全格

conditionally compact set | 条件紧集 | conditionally complete lattice | 条件完全格 | conditionally convergent series | 条件收敛级数

conditionally convergent series：条件收敛级数

conditionally complete lattice | 条件完全格 | conditionally convergent series | 条件收敛级数 | conditionally stable circuit | 条件稳定电路

conditionally convergent：条件收敛的

conditionally complete 条件完备的 | conditionally convergent 条件收敛的 | conditionally convergent series 条件收敛级数

conditionally well posed problems：条件适定的问题

conditionally convergent series 条件收敛级数 | conditionally well posed problems 条件适定的问题 | conditioned observation 条件观测

caucho：卡乌巧橡胶

cauchillo | 栲基洛木 | caucho | 卡乌巧橡胶 | Cauchy condition for convergence of a series | 柯西级数收敛条件.