Reciprocal fraction function tools used for \-rung Quadripartitioned neutrosophic sets

This paper presents a new method for creating a \-rung reciprocal fraction function. We introduce quadripartitioned neutrosophic sets (QNSS). The reciprocal fraction function applied to quadripartitioned neutrosophic sets are the neutrosophic sets and \-rung neutrosophic sets. This article will exam...

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Main Authors: M.Palanikumar, Nasreen Kausar, Dina Said
Format: Article
Language:English
Published: University of New Mexico 2025-05-01
Series:Neutrosophic Sets and Systems
Subjects:
Online Access:https://fs.unm.edu/NSS/21Quadripartitioned.pdf
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author M.Palanikumar
Nasreen Kausar
Dina Said
author_facet M.Palanikumar
Nasreen Kausar
Dina Said
author_sort M.Palanikumar
collection DOAJ
description This paper presents a new method for creating a \-rung reciprocal fraction function. We introduce quadripartitioned neutrosophic sets (QNSS). The reciprocal fraction function applied to quadripartitioned neutrosophic sets are the neutrosophic sets and \-rung neutrosophic sets. This article will examine weighted geometric, quadripartitioned neutrosophic set weighted averaging, generalized weighted averaging, and generalized weighted geometric operators. Boundedness, idempotency, monotonicity and commutativity are also discussed.
format Article
id doaj-art-8f4201f173e24b71a44f0047125f5d5f
institution Kabale University
issn 2331-6055
2331-608X
language English
publishDate 2025-05-01
publisher University of New Mexico
record_format Article
series Neutrosophic Sets and Systems
spelling doaj-art-8f4201f173e24b71a44f0047125f5d5f2025-08-25T07:52:34ZengUniversity of New MexicoNeutrosophic Sets and Systems2331-60552331-608X2025-05-018335336310.5281/zenodo.15127924Reciprocal fraction function tools used for \-rung Quadripartitioned neutrosophic setsM.PalanikumarNasreen Kausar Dina SaidThis paper presents a new method for creating a \-rung reciprocal fraction function. We introduce quadripartitioned neutrosophic sets (QNSS). The reciprocal fraction function applied to quadripartitioned neutrosophic sets are the neutrosophic sets and \-rung neutrosophic sets. This article will examine weighted geometric, quadripartitioned neutrosophic set weighted averaging, generalized weighted averaging, and generalized weighted geometric operators. Boundedness, idempotency, monotonicity and commutativity are also discussed. https://fs.unm.edu/NSS/21Quadripartitioned.pdfweighted averaginggeometricgeneralized averagingand generalized geometric operators
spellingShingle M.Palanikumar
Nasreen Kausar
Dina Said
Reciprocal fraction function tools used for \-rung Quadripartitioned neutrosophic sets
Neutrosophic Sets and Systems
weighted averaging
geometric
generalized averaging
and generalized geometric operators
title Reciprocal fraction function tools used for \-rung Quadripartitioned neutrosophic sets
title_full Reciprocal fraction function tools used for \-rung Quadripartitioned neutrosophic sets
title_fullStr Reciprocal fraction function tools used for \-rung Quadripartitioned neutrosophic sets
title_full_unstemmed Reciprocal fraction function tools used for \-rung Quadripartitioned neutrosophic sets
title_short Reciprocal fraction function tools used for \-rung Quadripartitioned neutrosophic sets
title_sort reciprocal fraction function tools used for rung quadripartitioned neutrosophic sets
topic weighted averaging
geometric
generalized averaging
and generalized geometric operators
url https://fs.unm.edu/NSS/21Quadripartitioned.pdf
work_keys_str_mv AT mpalanikumar reciprocalfractionfunctiontoolsusedforrungquadripartitionedneutrosophicsets
AT nasreenkausar reciprocalfractionfunctiontoolsusedforrungquadripartitionedneutrosophicsets
AT dinasaid reciprocalfractionfunctiontoolsusedforrungquadripartitionedneutrosophicsets