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序列的极限的英文

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"序列的极限"怎么读用"序列的极限"造句

英文翻译手机手机版

  • limit of a sequence
  • limit of sequence

例句与用法

  • The limit of sequence on a class of special matrix power
    一类特殊矩阵方幂序列的极限
  • Limit of sequence
    序列的极限
  • Later on , stieltjes introduced a new integral to show the limit of analytic function sequence , and this became the outset of integral on general measure
    稍后, stieltjes为了表示一个解析函数序列的极限引入了一种新的积分? ? stieltjes积分,成为研究一般测度上积分的开端。
  • By employing de finetti theorem , in chapter two we discuss the limit behaviour of interchangeable random variables squences , mainly including the convergence rates in the central limit theorem and the law of the iterated logarithm
    第二章主要讨论了可交换随机变量序列的极限性质,具体包括中心极限定理的收敛速度和重对数律,所得的结论补充了可交换随机变量极限理论方面的结果。
  • In chapter l , we introduce the relative background on this paper and give some simple expressions of the work which have been studied . in chapter 2 , in virtue of the notion of likelihood ratio the limit properties of the sequences of dependent nonnegative continuous random variables are studied , and a class of strong limit theorems represented by inequalities are obtained . the bounds given by these theorems depend on positive constant c . in chapter 3 , by means of the notion of log likelihood ratio , a kind random strong deviation theorem are obtained , and the bounds given by these theorems depend on r ( )
    第一章,介绍本论文的选题背景,对已有的工作进行扼要的介绍;第二章,利用似然比的概念研究相依连续型非负随机变量序列的极限性质,得到一类强偏差定理,其偏差界依赖于正常数c ;第三章,利用对数似然比的概念得到一类随机偏差定理,其偏差界依赖于r ( ) ,证明中引进了尾概率和尾概率的laplace变换的概念;第四章,利用对数似然比的概念,得到了一类关于任意连续型随机变量序列的泛函的强偏差定理。
  • In chapter one , we discuss the limit behaviour of a kind of symmetric random variables sequences , mainly including the strong law of large numbers , the convergence rates of tail probabilities in the law of large numbers and the convergence rates of tail probabilities in the law of large numbers with random index . the results obtained extand some results of classical limit theory under the independent situation
    第一章主要讨论了一类分布对称随机变量序列的极限性质,具体包括强大数定律、大数律尾概率级数的收敛性以及具有随机足标的大数律尾概率级数的收敛性,从而对独立情形下的经典极限理论部分结果进行了条件的推广。
  • In this paper , by means of the notion of likelihood ratio and log likelihood ratio the limit properties of the sequences of dependent continuous random variables are studied , and a class of strong limit theorems represented by inequalities are obtained . in the proof an approach of applying the tool of laplace transform to the study of strong limit theorem is proposed
    本论文继续这方面的工作,利用似然比、对数似然比的概念研究相依连续型随机变量序列的极限性质,得到相应的用不等式表示的强偏差定理。证明中提出了将laplace变换的工具应用于强极限定理研究的一种方法。
  • Some limit properties of sequences of arbitrary b - valued random variables are studied by using truncation methods of random variables and conditional three series theorem , a class of strong limit theorems and convergence theorems for martingale difference sequences related to the conditional expectations are obtained , and some conclusions corresponding to these and some classical strong laws of large numbers are generalized
    摘要利用随机变量的截尾方法和条件三级数定理,研究任意b值随机变量序列的极限性质,得到了一类关于条件期望的强极限定理和鞅差序列收敛定理,推广了与此相应的一些结果和若干经典的强大数定律。
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