Euler and Borel-type Summability of Independent Identically Distributed Random Variables

Euler and Borel-type Summability of Independent Identically Distributed Random Variables

碩士 === 淡江大學 === 數學研究所 === 64 === 　　Introduction: 　　In section 5 of [2], Chow has proved that: If X, X1, X2,...are independent identically distributed random variables. 　　Definitions: 　　Suppose throughout that α>0, β is real, and N is a non-negative integer such that αN+β≧1. Let Sn=Σai be a seque...

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Main Authors: Wu, Jang-I, 吳章義
Other Authors: Yang, G.S.
Format: Others
Language:zh-TW
Online Access:http://ndltd.ncl.edu.tw/handle/14067667692514233163
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spelling ndltd-TW-064TKU034790072016-06-13T04:16:59Z http://ndltd.ncl.edu.tw/handle/14067667692514233163 Euler and Borel-type Summability of Independent Identically Distributed Random Variables Wu, Jang-I 吳章義 碩士 淡江大學 數學研究所 64 　　Introduction: 　　In section 5 of [2], Chow has proved that: If X, X1, X2,...are independent identically distributed random variables. 　　Definitions: 　　Suppose throughout that α>0, β is real, and N is a non-negative integer such that αN+β≧1. Let Sn=Σai be a sequence of real numbers. Yang, G.S. --- 學位論文 ; thesis 7 zh-TW
collection NDLTD
language zh-TW
format Others
sources NDLTD
description 碩士 === 淡江大學 === 數學研究所 === 64 === 　　Introduction: 　　In section 5 of [2], Chow has proved that: If X, X1, X2,...are independent identically distributed random variables. 　　Definitions: 　　Suppose throughout that α>0, β is real, and N is a non-negative integer such that αN+β≧1. Let Sn=Σai be a sequence of real numbers.
author2 Yang, G.S.
author_facet Yang, G.S.
Wu, Jang-I
吳章義
author Wu, Jang-I
吳章義
spellingShingle Wu, Jang-I
吳章義
Euler and Borel-type Summability of Independent Identically Distributed Random Variables
author_sort Wu, Jang-I
title Euler and Borel-type Summability of Independent Identically Distributed Random Variables
title_short Euler and Borel-type Summability of Independent Identically Distributed Random Variables
title_full Euler and Borel-type Summability of Independent Identically Distributed Random Variables
title_fullStr Euler and Borel-type Summability of Independent Identically Distributed Random Variables
title_full_unstemmed Euler and Borel-type Summability of Independent Identically Distributed Random Variables
title_sort euler and borel-type summability of independent identically distributed random variables
url http://ndltd.ncl.edu.tw/handle/14067667692514233163
work_keys_str_mv AT wujangi eulerandboreltypesummabilityofindependentidenticallydistributedrandomvariables
AT wúzhāngyì eulerandboreltypesummabilityofindependentidenticallydistributedrandomvariables
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