Di-Extremities and Totally Bounded Di-Uniformities

In our previous studies, we have defined a counterpart, called a di-extremity, to the classical notion proximity in the complement-free setting of a texture. In this article, we will investigate relationship between totally bounded di-uniformities and di-extremities. We will also characterize fuzzy...

Full description

Bibliographic Details
Published in:Filomat
Main Authors: Yildiz, Gokhan, ERTÜRK, RIZA
Format: Article in Journal/Newspaper
Language:English
Published: 2018
Subjects:
Online Access:https://doi.org/10.2298/fil1804413e
https://avesis.hacettepe.edu.tr/publication/details/32fa46ad-6da1-4a8f-b8c1-b518e5b91be1/oai
id fthacettepeuniav:32fa46ad-6da1-4a8f-b8c1-b518e5b91be1
record_format openpolar
spelling fthacettepeuniav:32fa46ad-6da1-4a8f-b8c1-b518e5b91be1 2023-05-15T15:25:32+02:00 Di-Extremities and Totally Bounded Di-Uniformities Yildiz, Gokhan ERTÜRK, RIZA 2018-01-01T00:00:00Z https://doi.org/10.2298/fil1804413e https://avesis.hacettepe.edu.tr/publication/details/32fa46ad-6da1-4a8f-b8c1-b518e5b91be1/oai eng eng 32fa46ad-6da1-4a8f-b8c1-b518e5b91be1 doi:10.2298/fil1804413e https://avesis.hacettepe.edu.tr/publication/details/32fa46ad-6da1-4a8f-b8c1-b518e5b91be1/oai info:eu-repo/semantics/openAccess info:eu-repo/semantics/article 2018 fthacettepeuniav https://doi.org/10.2298/fil1804413e 2022-12-13T10:57:07Z In our previous studies, we have defined a counterpart, called a di-extremity, to the classical notion proximity in the complement-free setting of a texture. In this article, we will investigate relationship between totally bounded di-uniformities and di-extremities. We will also characterize fuzzy proximities in the sense of Artico-Hutton as complemented di-extremities on Hutton textures. Article in Journal/Newspaper artico Hacettepe University Research Information System Filomat 32 4 1413 1427
institution Open Polar
collection Hacettepe University Research Information System
op_collection_id fthacettepeuniav
language English
description In our previous studies, we have defined a counterpart, called a di-extremity, to the classical notion proximity in the complement-free setting of a texture. In this article, we will investigate relationship between totally bounded di-uniformities and di-extremities. We will also characterize fuzzy proximities in the sense of Artico-Hutton as complemented di-extremities on Hutton textures.
format Article in Journal/Newspaper
author Yildiz, Gokhan
ERTÜRK, RIZA
spellingShingle Yildiz, Gokhan
ERTÜRK, RIZA
Di-Extremities and Totally Bounded Di-Uniformities
author_facet Yildiz, Gokhan
ERTÜRK, RIZA
author_sort Yildiz, Gokhan
title Di-Extremities and Totally Bounded Di-Uniformities
title_short Di-Extremities and Totally Bounded Di-Uniformities
title_full Di-Extremities and Totally Bounded Di-Uniformities
title_fullStr Di-Extremities and Totally Bounded Di-Uniformities
title_full_unstemmed Di-Extremities and Totally Bounded Di-Uniformities
title_sort di-extremities and totally bounded di-uniformities
publishDate 2018
url https://doi.org/10.2298/fil1804413e
https://avesis.hacettepe.edu.tr/publication/details/32fa46ad-6da1-4a8f-b8c1-b518e5b91be1/oai
genre artico
genre_facet artico
op_relation 32fa46ad-6da1-4a8f-b8c1-b518e5b91be1
doi:10.2298/fil1804413e
https://avesis.hacettepe.edu.tr/publication/details/32fa46ad-6da1-4a8f-b8c1-b518e5b91be1/oai
op_rights info:eu-repo/semantics/openAccess
op_doi https://doi.org/10.2298/fil1804413e
container_title Filomat
container_volume 32
container_issue 4
container_start_page 1413
op_container_end_page 1427
_version_ 1766356152062312448