A Banach algebra treatment on Wiener's M space

碩士 === 國立清華大學 === 數學研究所 === 55 === Introduction. 01. M1 Algebra. 1.1 M1 is a commutative Banach algobra. 1.2. Translations on M1. 1.3. Convolution. 1.4. Fourier transform on M1. 1.5. Approximate identity in M1. 1.6. Boundod linear functionals in M1 0.2 Wiener's Tauborian Theo...

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Main Authors:	Hsiao, Hong-Jen, 蕭弘人
Other Authors:	---
Language:	zh-TW
Published:	1967
Online Access:	http://ndltd.ncl.edu.tw/handle/83309266212554025405

id	ndltd-TW-055NTHU3479001
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spelling	ndltd-TW-055NTHU34790012016-08-05T04:09:31Z http://ndltd.ncl.edu.tw/handle/83309266212554025405 A Banach algebra treatment on Wiener's M space 以巴納赫代數處理維納氏m1空間 Hsiao, Hong-Jen 蕭弘人碩士國立清華大學數學研究所 55 Introduction. 01. M1 Algebra. 1.1 M1 is a commutative Banach algobra. 1.2. Translations on M1. 1.3. Convolution. 1.4. Fourier transform on M1. 1.5. Approximate identity in M1. 1.6. Boundod linear functionals in M1 0.2 Wiener's Tauborian Theorem. 2.1. Closed idoals in M1. 2.2. Wiener's closure theorom. Roference. --- 1967 學位論文 ; thesis zh-TW
collection	NDLTD
language	zh-TW
sources	NDLTD
description	碩士 === 國立清華大學 === 數學研究所 === 55 === Introduction. 01. M1 Algebra. 1.1 M1 is a commutative Banach algobra. 1.2. Translations on M1. 1.3. Convolution. 1.4. Fourier transform on M1. 1.5. Approximate identity in M1. 1.6. Boundod linear functionals in M1 0.2 Wiener's Tauborian Theorem. 2.1. Closed idoals in M1. 2.2. Wiener's closure theorom. Roference.
author2	---
author_facet	--- Hsiao, Hong-Jen 蕭弘人
author	Hsiao, Hong-Jen 蕭弘人
spellingShingle	Hsiao, Hong-Jen 蕭弘人 A Banach algebra treatment on Wiener's M space
author_sort	Hsiao, Hong-Jen
title	A Banach algebra treatment on Wiener's M space
title_short	A Banach algebra treatment on Wiener's M space
title_full	A Banach algebra treatment on Wiener's M space
title_fullStr	A Banach algebra treatment on Wiener's M space
title_full_unstemmed	A Banach algebra treatment on Wiener's M space
title_sort	banach algebra treatment on wiener's m space
publishDate	1967
url	http://ndltd.ncl.edu.tw/handle/83309266212554025405
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A Banach algebra treatment on Wiener's M space

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