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Solution of LR-fuzzy linear system with trapezoidal fuzzy number using matrix theory

This study provides solutions to a LR-fuzzy linear system (LR-FLS) with trapezoidal fuzzy number using matrix theory. The components of the LR-FLS are represented in block matrices and vectors to produce an equivalent linear system. Then, the solution can be obtained using any classical linear syste...

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Main Authors: Ahmad, Nazihah, Malkawi, Ghassan, Ibrahim, Haslinda
Format: Conference or Workshop Item
Published: 2015
Subjects:
QA75 Electronic computers. Computer science
Online Access:http://repo.uum.edu.my/21546/
http://www.mucet.net/2015/?q=node/17
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spelling my.uum.repo.215462017-04-13T06:33:26Z http://repo.uum.edu.my/21546/ Solution of LR-fuzzy linear system with trapezoidal fuzzy number using matrix theory Ahmad, Nazihah Malkawi, Ghassan Ibrahim, Haslinda QA75 Electronic computers. Computer science This study provides solutions to a LR-fuzzy linear system (LR-FLS) with trapezoidal fuzzy number using matrix theory. The components of the LR-FLS are represented in block matrices and vectors to produce an equivalent linear system. Then, the solution can be obtained using any classical linear system, such as an inversion matrix. In this method, fuzzy operations are not required and the solution obtained is either fuzzy or non-fuzzy exact solution. Finally, several examples are given to illustrate the ability of the proposed method. 2015 Conference or Workshop Item NonPeerReviewed Ahmad, Nazihah and Malkawi, Ghassan and Ibrahim, Haslinda (2015) Solution of LR-fuzzy linear system with trapezoidal fuzzy number using matrix theory. In: Malaysian Technical Universities Conference on Engineering and Technology 2015 (MUCET2015), October 11-13, 2015, KSL Hotel, Johor Bahru, Malaysia.. (Unpublished) http://www.mucet.net/2015/?q=node/17
institution Universiti Utara Malaysia
building UUM Library
collection Institutional Repository
continent Asia
country Malaysia
content_provider Universiti Utara Malaysia
content_source UUM Institutionali Repository
url_provider http://repo.uum.edu.my/
topic QA75 Electronic computers. Computer science
spellingShingle QA75 Electronic computers. Computer science
Ahmad, Nazihah
Malkawi, Ghassan
Ibrahim, Haslinda
Solution of LR-fuzzy linear system with trapezoidal fuzzy number using matrix theory
description This study provides solutions to a LR-fuzzy linear system (LR-FLS) with trapezoidal fuzzy number using matrix theory. The components of the LR-FLS are represented in block matrices and vectors to produce an equivalent linear system. Then, the solution can be obtained using any classical linear system, such as an inversion matrix. In this method, fuzzy operations are not required and the solution obtained is either fuzzy or non-fuzzy exact solution. Finally, several examples are given to illustrate the ability of the proposed method.
format Conference or Workshop Item
author Ahmad, Nazihah
Malkawi, Ghassan
Ibrahim, Haslinda
author_facet Ahmad, Nazihah
Malkawi, Ghassan
Ibrahim, Haslinda
author_sort Ahmad, Nazihah
title Solution of LR-fuzzy linear system with trapezoidal fuzzy number using matrix theory
title_short Solution of LR-fuzzy linear system with trapezoidal fuzzy number using matrix theory
title_full Solution of LR-fuzzy linear system with trapezoidal fuzzy number using matrix theory
title_fullStr Solution of LR-fuzzy linear system with trapezoidal fuzzy number using matrix theory
title_full_unstemmed Solution of LR-fuzzy linear system with trapezoidal fuzzy number using matrix theory
title_sort solution of lr-fuzzy linear system with trapezoidal fuzzy number using matrix theory
publishDate 2015
url http://repo.uum.edu.my/21546/
http://www.mucet.net/2015/?q=node/17
_version_ 1644283268361617408
score 13.211869

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