Decomposition of fréchet Q lmc*- algebra

This paper is devoted to discuss the new approach to define inner product space Aμ on a unital commutative semi-simple separable Fréchet Q lmc*- algebra via the Gelfand transformation by mean of probability measure μ on the maximal ideal space Δ of A. We will establish that every maximal ideal M o...

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Main Author: Azram, Mohammad
Format: Proceeding Paper
Language:English
Published: 2015
Subjects:
Online Access:http://irep.iium.edu.my/46804/
http://irep.iium.edu.my/46804/1/46804.pdf
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author Azram, Mohammad
author_facet Azram, Mohammad
author_sort Azram, Mohammad
building IIUM Repository
collection Online Access
description This paper is devoted to discuss the new approach to define inner product space Aμ on a unital commutative semi-simple separable Fréchet Q lmc*- algebra via the Gelfand transformation by mean of probability measure μ on the maximal ideal space Δ of A. We will establish that every maximal ideal M of A with M┴ ≠ {0} is Aμ -closed and consequently the decomposition A = M ⊕ M ⊥.
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format Proceeding Paper
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institution International Islamic University Malaysia
institution_category Local University
language English
last_indexed 2025-11-14T16:14:52Z
publishDate 2015
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repository_type Digital Repository
spelling iium-468042016-07-19T09:22:50Z http://irep.iium.edu.my/46804/ Decomposition of fréchet Q lmc*- algebra Azram, Mohammad QA Mathematics This paper is devoted to discuss the new approach to define inner product space Aμ on a unital commutative semi-simple separable Fréchet Q lmc*- algebra via the Gelfand transformation by mean of probability measure μ on the maximal ideal space Δ of A. We will establish that every maximal ideal M of A with M┴ ≠ {0} is Aμ -closed and consequently the decomposition A = M ⊕ M ⊥. 2015 Proceeding Paper PeerReviewed application/pdf en http://irep.iium.edu.my/46804/1/46804.pdf Azram, Mohammad (2015) Decomposition of fréchet Q lmc*- algebra. In: FEIIC-International Conference on Engineering Education and Research 2015, 19th-21th Dec. 2015, Madinah, Kingdom Saudi of Arabia.
spellingShingle QA Mathematics
Azram, Mohammad
Decomposition of fréchet Q lmc*- algebra
title Decomposition of fréchet Q lmc*- algebra
title_full Decomposition of fréchet Q lmc*- algebra
title_fullStr Decomposition of fréchet Q lmc*- algebra
title_full_unstemmed Decomposition of fréchet Q lmc*- algebra
title_short Decomposition of fréchet Q lmc*- algebra
title_sort decomposition of fréchet q lmc*- algebra
topic QA Mathematics
url http://irep.iium.edu.my/46804/
http://irep.iium.edu.my/46804/1/46804.pdf