Generalized Bifuzzy Lie Subalgebras
We introduce the concept of (γ,δ)-bifuzzy Lie subalgebra, where γ , δ are any two of {∈,q,∈∨q,∈∧q} with γ≠∈∧q, by using belongs to relation (∈) and quasi-coincidence with relation (q) between bifuzzy points and bifuzzy sets and discuss some of its properties. Then we introduce b...
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doaj-f8c2a4e6596442689c54c45da06552602020-11-25T00:16:15ZengHindawi LimitedThe Scientific World Journal1537-744X2013-01-01201310.1155/2013/365065365065Generalized Bifuzzy Lie SubalgebrasNoura Alshehri0Muhammad Akram1Department of Mathematics, Faculty of Sciences (Girls), King Abdulaziz University, Jeddah, Saudi ArabiaPunjab University College of Information Technology, University of the Punjab, Old Campus, Lahore, PakistanWe introduce the concept of (γ,δ)-bifuzzy Lie subalgebra, where γ , δ are any two of {∈,q,∈∨q,∈∧q} with γ≠∈∧q, by using belongs to relation (∈) and quasi-coincidence with relation (q) between bifuzzy points and bifuzzy sets and discuss some of its properties. Then we introduce bifuzzy soft Lie subalgebras and investigate some of their properties.http://dx.doi.org/10.1155/2013/365065 |
collection |
DOAJ |
language |
English |
format |
Article |
sources |
DOAJ |
author |
Noura Alshehri Muhammad Akram |
spellingShingle |
Noura Alshehri Muhammad Akram Generalized Bifuzzy Lie Subalgebras The Scientific World Journal |
author_facet |
Noura Alshehri Muhammad Akram |
author_sort |
Noura Alshehri |
title |
Generalized Bifuzzy Lie Subalgebras |
title_short |
Generalized Bifuzzy Lie Subalgebras |
title_full |
Generalized Bifuzzy Lie Subalgebras |
title_fullStr |
Generalized Bifuzzy Lie Subalgebras |
title_full_unstemmed |
Generalized Bifuzzy Lie Subalgebras |
title_sort |
generalized bifuzzy lie subalgebras |
publisher |
Hindawi Limited |
series |
The Scientific World Journal |
issn |
1537-744X |
publishDate |
2013-01-01 |
description |
We introduce the concept of (γ,δ)-bifuzzy Lie subalgebra, where γ , δ are any two of {∈,q,∈∨q,∈∧q} with γ≠∈∧q, by using belongs to relation
(∈) and quasi-coincidence with relation (q) between bifuzzy points and bifuzzy sets and discuss some of its properties. Then we introduce bifuzzy soft Lie subalgebras and investigate some of their properties. |
url |
http://dx.doi.org/10.1155/2013/365065 |
work_keys_str_mv |
AT nouraalshehri generalizedbifuzzyliesubalgebras AT muhammadakram generalizedbifuzzyliesubalgebras |
_version_ |
1725383700915421184 |