A note on semi-regular locales

Semi-regular locales are extensions of the classical semiregular spaces. We investigate the conditions such that semi-regularization is a functor. We also investigate the conditions such that semi-regularization is a reflection or coreflection.

Bibliographic Details
Main Author: Wei He
Format: Article
Language:English
Published: Shahid Beheshti University 2013-12-01
Series:Categories and General Algebraic Structures with Applications
Subjects:
Online Access:http://www.cgasa.ir/article_4266_cea1998c803fdf3e9a23488d516a8534.pdf
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spelling doaj-9cfac7bafd02405c9225e7f1f11acbc02020-11-24T22:37:17ZengShahid Beheshti UniversityCategories and General Algebraic Structures with Applications2345-58532345-58612013-12-0111911014266A note on semi-regular localesWei He0Institute of Mathematics, Nanjing Normal University, Nanjing, 210097, China.Semi-regular locales are extensions of the classical semiregular spaces. We investigate the conditions such that semi-regularization is a functor. We also investigate the conditions such that semi-regularization is a reflection or coreflection.http://www.cgasa.ir/article_4266_cea1998c803fdf3e9a23488d516a8534.pdflocalesemi-regular localesemi-regularization
collection DOAJ
language English
format Article
sources DOAJ
author Wei He
spellingShingle Wei He
A note on semi-regular locales
Categories and General Algebraic Structures with Applications
locale
semi-regular locale
semi-regularization
author_facet Wei He
author_sort Wei He
title A note on semi-regular locales
title_short A note on semi-regular locales
title_full A note on semi-regular locales
title_fullStr A note on semi-regular locales
title_full_unstemmed A note on semi-regular locales
title_sort note on semi-regular locales
publisher Shahid Beheshti University
series Categories and General Algebraic Structures with Applications
issn 2345-5853
2345-5861
publishDate 2013-12-01
description Semi-regular locales are extensions of the classical semiregular spaces. We investigate the conditions such that semi-regularization is a functor. We also investigate the conditions such that semi-regularization is a reflection or coreflection.
topic locale
semi-regular locale
semi-regularization
url http://www.cgasa.ir/article_4266_cea1998c803fdf3e9a23488d516a8534.pdf
work_keys_str_mv AT weihe anoteonsemiregularlocales
AT weihe noteonsemiregularlocales
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