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dirichlet series相关的网络例句

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The growth of zero order random Dirichlet series in the plane was studied.

研究了当随机变量列{Xn}满足一定条件时,平面上零级随机Dirichlet级数的增长性,得到了关于它们增长性的一些结果。

In this paper, we study the convergences and the growth of bi-random Dirichlet series by the strong law of large numbers for independent and non-equally distributed random variables, and obtain some new result.

利用独立不同分布的随机变量序列的强大数定律研究了双随机狄里克莱级数的收敛性和增长性,得到了一些新的结果。

In this paper, we study the convergences and the growth of bi-random Dirichlet series by the strong law of large number s for independent and non-equally distributed random variables, and obtain some new result.

利用独立不同分布的随机变量序列的强大数定律研究了双随机狄里克莱级数的收敛性和增长性,得到了一些新的结果。

The paper studies the Dirichlet series of finite order in the half plane, proves several theorems on their order and low order .

研究了半平面上有限正级 Dirichlet级数,证明了几个关于它们的级与下级的定

The recommended Dirichlet series of BP2 model is suitable for the tracking and analysis of long-term creep behavior of large-scale structures. Also, it provides a reference for the performance evaluation of existing structures.

文中给出的BP2模式Dirichlet级数形式的拟合公式,可用于大型结构长期徐变效应的跟踪分析,为服役结构的状态评定提供依据。

In this paper the convergence of random dirichlet series under identicaldistributed and φ-mixing variables {Xn} satisfy the following|and other suitable conditions are studied and some new results are also given.

本文利用强大数定律和Borel-cantelli引理研究了随机狄里克莱级数为同分布的φ-混合序列,且满足,等条件时的收敛性,得到了一些新的结果。

In Chapter two, a pioneers growth condition is weakened about analytic Dirichlet series, and an equivalent condition about regular growth in the whole plane is obtained.

第二章减弱了前人提出的关于解析Dirichlet级数的增长性的条件,给出了整Dirichlet级数的正规增长性的等价条件,同时还讨论了有限ρ级Dirichlet级数准确级的增长性和正规增长性,得到了更好的结果。

The first part gives the general theory of modular groups, modular forms and Hecke operators, with emphasis on read.freeduan.com the Hecke-Weil theory of the relation between modular forms and Dirichlet series.

第一个部分给标准化的组的一般的理论,标准化的形式和Hecke 操作者,重点在read.freeduan.com在标准化的形式和Dirichlet 系列之间的关系的Hecke-韦尔理论。

The final part, suitable for third year students, uses ideas from algebra, analysis, calculus and geometry to study more advanced topics such as Dirichlet series and sums of squares.

最后部分,为三年级学生适用,使用从代数,分析,计算和几何研究诸如Dirichlet级数和平方和更高级的主题思想。

According to the creep characteristic of concrete,the exponential function was selected as base function,which could construct the prevalent Dirichlet series so as to fit creep coefficient .

根据砼的徐变特性,选用指数函数作为基函数,构造了最普遍的Dirichlet级数形式来拟合徐变系数。

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