New Hesitant Fuzzy Operators
In this paper, four new operators (O1,O2,O3,O4) are proposed, defined and considered to study the new properties and identities on hesitant fuzzy sets. Since these operators are useful for different operation on hesitant fuzzy sets, the various theorems are proved by using them. The study of the pro...
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doaj-f9f3643d1b454549a4532f4a8c370b442020-11-25T00:47:27ZengTaylor & Francis GroupFuzzy Information and Engineering1616-86582014-09-016337939210.1016/j.fiae.2014.12.007New Hesitant Fuzzy OperatorsG.S. Thakur0Rekha Thakur1Ravi Singh2Department of Computer Applications, Maulana Azad National Institute of Technology, Bhopal 462051, IndiaMakhanlal Chaturvedi Rashtriya Patrakarita Vishwavidyalaya, Bhopal 462016, IndiaRam Krishna Dharmarth Foundation Institute of Science & Technology, Bhopal 462047, IndiaIn this paper, four new operators (O1,O2,O3,O4) are proposed, defined and considered to study the new properties and identities on hesitant fuzzy sets. Since these operators are useful for different operation on hesitant fuzzy sets, the various theorems are proved by using them. The study of the proposed new operators has opened a new area of research and applications.http://www.sciencedirect.com/science/article/pii/S1616865814000466Vague setsHesitant fuzzy setsIntuitionistic fuzzy setFuzzy setsFuzzy multisets |
collection |
DOAJ |
language |
English |
format |
Article |
sources |
DOAJ |
author |
G.S. Thakur Rekha Thakur Ravi Singh |
spellingShingle |
G.S. Thakur Rekha Thakur Ravi Singh New Hesitant Fuzzy Operators Fuzzy Information and Engineering Vague sets Hesitant fuzzy sets Intuitionistic fuzzy set Fuzzy sets Fuzzy multisets |
author_facet |
G.S. Thakur Rekha Thakur Ravi Singh |
author_sort |
G.S. Thakur |
title |
New Hesitant Fuzzy Operators |
title_short |
New Hesitant Fuzzy Operators |
title_full |
New Hesitant Fuzzy Operators |
title_fullStr |
New Hesitant Fuzzy Operators |
title_full_unstemmed |
New Hesitant Fuzzy Operators |
title_sort |
new hesitant fuzzy operators |
publisher |
Taylor & Francis Group |
series |
Fuzzy Information and Engineering |
issn |
1616-8658 |
publishDate |
2014-09-01 |
description |
In this paper, four new operators (O1,O2,O3,O4) are proposed, defined and considered to study the new properties and identities on hesitant fuzzy sets. Since these operators are useful for different operation on hesitant fuzzy sets, the various theorems are proved by using them. The study of the proposed new operators has opened a new area of research and applications. |
topic |
Vague sets Hesitant fuzzy sets Intuitionistic fuzzy set Fuzzy sets Fuzzy multisets |
url |
http://www.sciencedirect.com/science/article/pii/S1616865814000466 |
work_keys_str_mv |
AT gsthakur newhesitantfuzzyoperators AT rekhathakur newhesitantfuzzyoperators AT ravisingh newhesitantfuzzyoperators |
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1725259812811309056 |