Strong laws for weighted sums of linear NQD random variables(线性NQD随机变量序列加权和的强大数定律)

研究线性NQD(Negatively Quardrant Dependent)随机变量序列的加权和,在一定的指数矩条件下,利用相依型的Borel-cantelli引理,证明强大数律成立.所得结果可看作独立同分布情形的推广.

Bibliographic Details
Main Author: LAIJi-hong(来继红)
Format: Article
Language:zho
Published: Zhejiang University Press 2005-03-01
Series:Zhejiang Daxue xuebao. Lixue ban
Subjects:
Online Access:https://doi.org/zjup/1008-9497.2005.32.2.156-159
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author LAIJi-hong(来继红)
author_facet LAIJi-hong(来继红)
author_sort LAIJi-hong(来继红)
collection DOAJ
description 研究线性NQD(Negatively Quardrant Dependent)随机变量序列的加权和,在一定的指数矩条件下,利用相依型的Borel-cantelli引理,证明强大数律成立.所得结果可看作独立同分布情形的推广.
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spelling doaj.art-a980bcf765744d2cbaea68d8c6b7f8412024-03-29T01:58:21ZzhoZhejiang University PressZhejiang Daxue xuebao. Lixue ban1008-94972005-03-01322156159zjup/1008-9497.2005.32.2.156-159Strong laws for weighted sums of linear NQD random variables(线性NQD随机变量序列加权和的强大数定律)LAIJi-hong(来继红)0Department of Mathematics, Zhejiang University, Hangzhou 310028, China(浙江大学数学系,浙江 杭州 310028)研究线性NQD(Negatively Quardrant Dependent)随机变量序列的加权和,在一定的指数矩条件下,利用相依型的Borel-cantelli引理,证明强大数律成立.所得结果可看作独立同分布情形的推广.https://doi.org/zjup/1008-9497.2005.32.2.156-159两两nqd随机变量序列线性nqd随机变量序列加权和完全收敛性
spellingShingle LAIJi-hong(来继红)
Strong laws for weighted sums of linear NQD random variables(线性NQD随机变量序列加权和的强大数定律)
Zhejiang Daxue xuebao. Lixue ban
两两nqd随机变量序列
线性nqd随机变量序列
加权和
完全收敛性
title Strong laws for weighted sums of linear NQD random variables(线性NQD随机变量序列加权和的强大数定律)
title_full Strong laws for weighted sums of linear NQD random variables(线性NQD随机变量序列加权和的强大数定律)
title_fullStr Strong laws for weighted sums of linear NQD random variables(线性NQD随机变量序列加权和的强大数定律)
title_full_unstemmed Strong laws for weighted sums of linear NQD random variables(线性NQD随机变量序列加权和的强大数定律)
title_short Strong laws for weighted sums of linear NQD random variables(线性NQD随机变量序列加权和的强大数定律)
title_sort strong laws for weighted sums of linear nqd random variables 线性nqd随机变量序列加权和的强大数定律
topic 两两nqd随机变量序列
线性nqd随机变量序列
加权和
完全收敛性
url https://doi.org/zjup/1008-9497.2005.32.2.156-159
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