On generalizations of two theorems of Leindller(关于Leindler的两个定理的推广)

设且{bn} ∈NBVS,利用不等式和NBV数列的性质,给出了g(x)在范数下的最佳逼近和Fourier系数之间的关系.

Détails bibliographiques
Auteurs principaux: MEIYing(梅颖), WEIBao-rong(韦宝荣)
Format: Article
Langue:zho
Publié: Zhejiang University Press 2009-11-01
Collection:Zhejiang Daxue xuebao. Lixue ban
Sujets:
Accès en ligne:https://doi.org/10.3785/j.issn.1008-9497.2009.06.004
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author MEIYing(梅颖)
WEIBao-rong(韦宝荣)
author_facet MEIYing(梅颖)
WEIBao-rong(韦宝荣)
author_sort MEIYing(梅颖)
collection DOAJ
description 设且{bn} ∈NBVS,利用不等式和NBV数列的性质,给出了g(x)在范数下的最佳逼近和Fourier系数之间的关系.
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spelling doaj.art-6bba1764be164c6dbae7077156769bdc2024-03-29T01:58:27ZzhoZhejiang University PressZhejiang Daxue xuebao. Lixue ban1008-94972009-11-0136662062210.3785/j.issn.1008-9497.2009.06.004On generalizations of two theorems of Leindller(关于Leindler的两个定理的推广)MEIYing(梅颖)0WEIBao-rong(韦宝荣)1 1.Department of Mathematics, Lishui College, Lishui 323000, Zhejiang Province,China( 1.丽水学院数学系,浙江 丽水 323000) 2.Department of Mathematics, Hangzhou Normal University, Hangzhou 310012, China( 2.杭州师范大学数学系,浙江 杭州 310012)设且{bn} ∈NBVS,利用不等式和NBV数列的性质,给出了g(x)在范数下的最佳逼近和Fourier系数之间的关系.https://doi.org/10.3785/j.issn.1008-9497.2009.06.004三角级数nbv条件最佳逼近fourier系数
spellingShingle MEIYing(梅颖)
WEIBao-rong(韦宝荣)
On generalizations of two theorems of Leindller(关于Leindler的两个定理的推广)
Zhejiang Daxue xuebao. Lixue ban
三角级数
nbv条件
最佳逼近
fourier系数
title On generalizations of two theorems of Leindller(关于Leindler的两个定理的推广)
title_full On generalizations of two theorems of Leindller(关于Leindler的两个定理的推广)
title_fullStr On generalizations of two theorems of Leindller(关于Leindler的两个定理的推广)
title_full_unstemmed On generalizations of two theorems of Leindller(关于Leindler的两个定理的推广)
title_short On generalizations of two theorems of Leindller(关于Leindler的两个定理的推广)
title_sort on generalizations of two theorems of leindller 关于leindler的两个定理的推广
topic 三角级数
nbv条件
最佳逼近
fourier系数
url https://doi.org/10.3785/j.issn.1008-9497.2009.06.004
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