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author_facet |
Ozturk, Taha Aras, Cigdem Yolcu, Adem Ozturk, Taha Aras, Cigdem Yolcu, Adem |
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author |
Ozturk, Taha Aras, Cigdem Yolcu, Adem |
spellingShingle |
Ozturk, Taha Aras, Cigdem Yolcu, Adem Filomat Soft bigeneralized topological spaces General Mathematics |
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ozturk, taha |
spelling |
Ozturk, Taha Aras, Cigdem Yolcu, Adem 0354-5180 2406-0933 National Library of Serbia General Mathematics http://dx.doi.org/10.2298/fil1816679o <jats:p>In this paper, soft bigeneralized topological spaces are introduced. Besides, we defined soft open set, soft closed set, soft closure set, soft interior set, soft basis and soft neighborhood on the soft bigeneralized topological spaces. Furthermore, some important theorems are proved and interesting examples are given.</jats:p> Soft bigeneralized topological spaces Filomat |
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10.2298/fil1816679o |
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National Library of Serbia, 2018 |
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National Library of Serbia, 2018 |
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2406-0933 0354-5180 |
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2406-0933 0354-5180 |
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English |
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National Library of Serbia (CrossRef) |
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ozturk2018softbigeneralizedtopologicalspaces |
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2018 |
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National Library of Serbia |
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Filomat |
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49 |
title |
Soft bigeneralized topological spaces |
title_unstemmed |
Soft bigeneralized topological spaces |
title_full |
Soft bigeneralized topological spaces |
title_fullStr |
Soft bigeneralized topological spaces |
title_full_unstemmed |
Soft bigeneralized topological spaces |
title_short |
Soft bigeneralized topological spaces |
title_sort |
soft bigeneralized topological spaces |
topic |
General Mathematics |
url |
http://dx.doi.org/10.2298/fil1816679o |
publishDate |
2018 |
physical |
5679-5690 |
description |
<jats:p>In this paper, soft bigeneralized topological spaces are introduced.
Besides, we defined soft open set, soft closed set, soft closure set, soft
interior set, soft basis and soft neighborhood on the soft bigeneralized
topological spaces. Furthermore, some important theorems are proved and
interesting examples are given.</jats:p> |
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author | Ozturk, Taha, Aras, Cigdem, Yolcu, Adem |
author_facet | Ozturk, Taha, Aras, Cigdem, Yolcu, Adem, Ozturk, Taha, Aras, Cigdem, Yolcu, Adem |
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container_start_page | 5679 |
container_title | Filomat |
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description | <jats:p>In this paper, soft bigeneralized topological spaces are introduced. Besides, we defined soft open set, soft closed set, soft closure set, soft interior set, soft basis and soft neighborhood on the soft bigeneralized topological spaces. Furthermore, some important theorems are proved and interesting examples are given.</jats:p> |
doi_str_mv | 10.2298/fil1816679o |
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imprint | National Library of Serbia, 2018 |
imprint_str_mv | National Library of Serbia, 2018 |
institution | DE-Brt1, DE-Zwi2, DE-D161, DE-Gla1, DE-Zi4, DE-15, DE-Rs1, DE-Pl11, DE-105, DE-14, DE-Ch1, DE-L229, DE-D275, DE-Bn3 |
issn | 2406-0933, 0354-5180 |
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language | English |
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physical | 5679-5690 |
publishDate | 2018 |
publishDateSort | 2018 |
publisher | National Library of Serbia |
record_format | ai |
recordtype | ai |
series | Filomat |
source_id | 49 |
spelling | Ozturk, Taha Aras, Cigdem Yolcu, Adem 0354-5180 2406-0933 National Library of Serbia General Mathematics http://dx.doi.org/10.2298/fil1816679o <jats:p>In this paper, soft bigeneralized topological spaces are introduced. Besides, we defined soft open set, soft closed set, soft closure set, soft interior set, soft basis and soft neighborhood on the soft bigeneralized topological spaces. Furthermore, some important theorems are proved and interesting examples are given.</jats:p> Soft bigeneralized topological spaces Filomat |
spellingShingle | Ozturk, Taha, Aras, Cigdem, Yolcu, Adem, Filomat, Soft bigeneralized topological spaces, General Mathematics |
title | Soft bigeneralized topological spaces |
title_full | Soft bigeneralized topological spaces |
title_fullStr | Soft bigeneralized topological spaces |
title_full_unstemmed | Soft bigeneralized topological spaces |
title_short | Soft bigeneralized topological spaces |
title_sort | soft bigeneralized topological spaces |
title_unstemmed | Soft bigeneralized topological spaces |
topic | General Mathematics |
url | http://dx.doi.org/10.2298/fil1816679o |