$Generalized locally-$\tau_g\star$-closed sets$

Generalized locally-$\tau_g\star$-closed sets

In this paper, we define and study a new class of generally locally closed sets called $\I$-locally-$\tau_g^\star$-closed sets in ideal topological spaces. We also discuss various characterizations of $\I$-locally-$\tau_g^\star$-closed sets in terms of $g$-closed sets and $\I_g$-closed sets.

Bibliographic Details
Main Author:	K. Bhavani
Format:	Article
Language:	English
Published:	Sociedade Brasileira de Matemática 2017-03-01
Series:	Boletim da Sociedade Paranaense de Matemática
Subjects:	Ideal topological space $g$-open set $g$-closed set $g$-local function $(.)_g^\star$- operator $\tau_g^\star$-open and $\tau_g^\star$-closed
Online Access:	http://periodicos.uem.br/ojs/index.php/BSocParanMat/article/view/27451

id	doaj-20a27708479e4ad8b06a2da366acb172
record_format	Article
spelling	doaj-20a27708479e4ad8b06a2da366acb1722020-11-24T23:19:32ZengSociedade Brasileira de MatemáticaBoletim da Sociedade Paranaense de Matemática0037-87122175-11882017-03-0135217117510.5269/bspm.v35i2.2745113587Generalized locally-$\tau_g\star$-closed setsK. Bhavani0Bharathiar UniversityIn this paper, we define and study a new class of generally locally closed sets called $\I$-locally-$\tau_g^\star$-closed sets in ideal topological spaces. We also discuss various characterizations of $\I$-locally-$\tau_g^\star$-closed sets in terms of $g$-closed sets and $\I_g$-closed sets.http://periodicos.uem.br/ojs/index.php/BSocParanMat/article/view/27451Ideal topological space$g$-open set$g$-closed set$g$-local function$(.)_g^\star$- operator$\tau_g^\star$-open and $\tau_g^\star$-closed
collection	DOAJ
language	English
format	Article
sources	DOAJ
author	K. Bhavani
spellingShingle	K. Bhavani Generalized locally-$\tau_g\star$-closed sets Boletim da Sociedade Paranaense de Matemática Ideal topological space $g$-open set $g$-closed set $g$-local function $(.)_g^\star$- operator $\tau_g^\star$-open and $\tau_g^\star$-closed
author_facet	K. Bhavani
author_sort	K. Bhavani
title	Generalized locally-$\tau_g\star$-closed sets
title_short	Generalized locally-$\tau_g\star$-closed sets
title_full	Generalized locally-$\tau_g\star$-closed sets
title_fullStr	Generalized locally-$\tau_g\star$-closed sets
title_full_unstemmed	Generalized locally-$\tau_g\star$-closed sets
title_sort	generalized locally-$\tau_g\star$-closed sets
publisher	Sociedade Brasileira de Matemática
series	Boletim da Sociedade Paranaense de Matemática
issn	0037-8712 2175-1188
publishDate	2017-03-01
description	In this paper, we define and study a new class of generally locally closed sets called $\I$-locally-$\tau_g^\star$-closed sets in ideal topological spaces. We also discuss various characterizations of $\I$-locally-$\tau_g^\star$-closed sets in terms of $g$-closed sets and $\I_g$-closed sets.
topic	Ideal topological space $g$-open set $g$-closed set $g$-local function $(.)_g^\star$- operator $\tau_g^\star$-open and $\tau_g^\star$-closed
url	http://periodicos.uem.br/ojs/index.php/BSocParanMat/article/view/27451
work_keys_str_mv	AT kbhavani generalizedlocallytaugstarclosedsets
_version_	1725578560559644672

Generalized locally-$\tau_g\star$-closed sets

Similar Items