ρC(I)-COMPACT AND ρI-QHC SPACES

In this paper we introduce and investigate two new ideal topological spaces, which are strong forms of Gupta-Noiri concepts. Interesting characterizations of this spaces are presented, as well as several useful properties of these. We compare this new spaces with C-compact and quasi-H-closed spaces.

Autores:
Pachon Rubiano, Néstor Raúl
Tipo de recurso:
Article of investigation
Fecha de publicación:
2016
Institución:
Escuela Colombiana de Ingeniería Julio Garavito
Repositorio:
Repositorio Institucional ECI
Idioma:
eng
OAI Identifier:
oai:repositorio.escuelaing.edu.co:001/1398
Acceso en línea:
https://repositorio.escuelaing.edu.co/handle/001/1398
http://dx.doi.org/10.12732/ijpam.v108i2.2
Palabra clave:
Matemáticas
Acciones de grupos (Matemáticas)
C-compact
quasi-H-closed
I-compact
C(I)-compact
I-QHC
ρI-compact
C-compacto
cuasi-H-cerrado
I-compacto
C(I)-compacto
I-QHC
ρI-compacto
Rights
openAccess
License
https://creativecommons.org/licenses/by/4.0/
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dc.title.eng.fl_str_mv ρC(I)-COMPACT AND ρI-QHC SPACES
title ρC(I)-COMPACT AND ρI-QHC SPACES
spellingShingle ρC(I)-COMPACT AND ρI-QHC SPACES
Matemáticas
Acciones de grupos (Matemáticas)
C-compact
quasi-H-closed
I-compact
C(I)-compact
I-QHC
ρI-compact
C-compacto
cuasi-H-cerrado
I-compacto
C(I)-compacto
I-QHC
ρI-compacto
title_short ρC(I)-COMPACT AND ρI-QHC SPACES
title_full ρC(I)-COMPACT AND ρI-QHC SPACES
title_fullStr ρC(I)-COMPACT AND ρI-QHC SPACES
title_full_unstemmed ρC(I)-COMPACT AND ρI-QHC SPACES
title_sort ρC(I)-COMPACT AND ρI-QHC SPACES
dc.creator.fl_str_mv Pachon Rubiano, Néstor Raúl
dc.contributor.author.none.fl_str_mv Pachon Rubiano, Néstor Raúl
dc.contributor.researchgroup.spa.fl_str_mv Matemáticas
dc.subject.armarc.none.fl_str_mv Matemáticas
Acciones de grupos (Matemáticas)
topic Matemáticas
Acciones de grupos (Matemáticas)
C-compact
quasi-H-closed
I-compact
C(I)-compact
I-QHC
ρI-compact
C-compacto
cuasi-H-cerrado
I-compacto
C(I)-compacto
I-QHC
ρI-compacto
dc.subject.proposal.spa.fl_str_mv C-compact
quasi-H-closed
I-compact
C(I)-compact
I-QHC
ρI-compact
C-compacto
cuasi-H-cerrado
I-compacto
C(I)-compacto
I-QHC
ρI-compacto
description In this paper we introduce and investigate two new ideal topological spaces, which are strong forms of Gupta-Noiri concepts. Interesting characterizations of this spaces are presented, as well as several useful properties of these. We compare this new spaces with C-compact and quasi-H-closed spaces.
publishDate 2016
dc.date.issued.none.fl_str_mv 2016
dc.date.accessioned.none.fl_str_mv 2021-05-05T23:55:54Z
2021-10-01T17:20:45Z
dc.date.available.none.fl_str_mv 2021-05-05
2021-10-01T17:20:45Z
dc.type.spa.fl_str_mv Artículo de revista
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dc.identifier.doi.none.fl_str_mv 10.12732/ijpam.v108i2.2
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identifier_str_mv 1311-8080
10.12732/ijpam.v108i2.2
url https://repositorio.escuelaing.edu.co/handle/001/1398
http://dx.doi.org/10.12732/ijpam.v108i2.2
dc.language.iso.spa.fl_str_mv eng
language eng
dc.relation.citationedition.spa.fl_str_mv IJPAM: Volumen 108, No. 2 (2016)
dc.relation.citationendpage.spa.fl_str_mv 214
dc.relation.citationissue.spa.fl_str_mv 2
dc.relation.citationstartpage.spa.fl_str_mv 199
dc.relation.citationvolume.spa.fl_str_mv 108
dc.relation.indexed.spa.fl_str_mv N/A
dc.relation.ispartofjournal.eng.fl_str_mv International Journal of Pure and Applied Mathematics
dc.relation.references.eng.fl_str_mv J. Dontchev, M. Ganster y DA Rose, Resolución ideal, Top. y su Appl. , 93 , No 1 (1999), 1-16. DOI: 10.1016 / S0166-8641 (97) 00257-5
MK Gupta y T. Noiri, C-compactness modulo an ideal, Int. Jour. de Matemáticas. y Matemáticas. Sci. , 2006 (2006), 1-12. DOI: 10.1155 / IJMMS / 2006/78135 3
TR Hamlett y D. Jancovic, Compacidad con respecto a un ideal, Boll. Naciones Unidas. Estera. Ital. , 7 , No 4B (1990), 849-861.
TR Hamlett, D. Jancovic y D. Rose, Compacidad contable con respecto a un ideal, Math. Crónica , 20 (1991), 109-126.
K. Kuratowski, Topología, vol. I, Academic Press , Nueva York, 1966.
AS Mashhour, ME Abd El-Monsef y SN El-Deep, sobre mapeos precontinuos y precontinuos débiles, Proc. Matemáticas. y Phys. Soc. of Egypt , 53 (1982), 47-53.
RL Newcomb, Topologías que son modulo compacto e ideal, Tesis doctoral. Tesis, Univ. de California en Santa Bárbara , California, 1967.
O. Njastad, en algunas clases de subconjuntos casi abiertos, < # 49 #>
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dc.format.extent.spa.fl_str_mv 16 páginas
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institution Escuela Colombiana de Ingeniería Julio Garavito
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spelling Pachon Rubiano, Néstor Raúld4f3434d033e2adbaa8e0f46ee7c56db600Matemáticas2021-05-05T23:55:54Z2021-10-01T17:20:45Z2021-05-052021-10-01T17:20:45Z20161311-8080https://repositorio.escuelaing.edu.co/handle/001/139810.12732/ijpam.v108i2.2http://dx.doi.org/10.12732/ijpam.v108i2.2In this paper we introduce and investigate two new ideal topological spaces, which are strong forms of Gupta-Noiri concepts. Interesting characterizations of this spaces are presented, as well as several useful properties of these. We compare this new spaces with C-compact and quasi-H-closed spaces.En este trabajo introducimos e investigamos dos nuevos espacios topológicos ideales, que son formas fuertes de los conceptos de Gupta-Noiri. Se presentan caracterizaciones interesantes de estos espacios, así como varias propiedades útiles de los mismos. Comparamos estos nuevos espacios con los espacios C-compactos y cuasi-H-cerrados.16 páginasapplication/pdfengPublicaciones académicas Ltd.Colombiahttps://creativecommons.org/licenses/by/4.0/info:eu-repo/semantics/openAccessAtribución 4.0 Internacional (CC BY 4.0)http://purl.org/coar/access_right/c_abf2https://ijpam.eu/contents/2016-108-2/2/index.htmlρC(I)-COMPACT AND ρI-QHC SPACESArtículo de revistainfo:eu-repo/semantics/publishedVersionhttp://purl.org/coar/resource_type/c_2df8fbb1Textinfo:eu-repo/semantics/articlehttp://purl.org/redcol/resource_type/ARThttp://purl.org/coar/version/c_970fb48d4fbd8a85IJPAM: Volumen 108, No. 2 (2016)2142199108N/AInternational Journal of Pure and Applied MathematicsJ. Dontchev, M. Ganster y DA Rose, Resolución ideal, Top. y su Appl. , 93 , No 1 (1999), 1-16. DOI: 10.1016 / S0166-8641 (97) 00257-5MK Gupta y T. Noiri, C-compactness modulo an ideal, Int. Jour. de Matemáticas. y Matemáticas. Sci. , 2006 (2006), 1-12. DOI: 10.1155 / IJMMS / 2006/78135 3TR Hamlett y D. Jancovic, Compacidad con respecto a un ideal, Boll. Naciones Unidas. Estera. Ital. , 7 , No 4B (1990), 849-861.TR Hamlett, D. Jancovic y D. Rose, Compacidad contable con respecto a un ideal, Math. Crónica , 20 (1991), 109-126.K. Kuratowski, Topología, vol. I, Academic Press , Nueva York, 1966.AS Mashhour, ME Abd El-Monsef y SN El-Deep, sobre mapeos precontinuos y precontinuos débiles, Proc. Matemáticas. y Phys. Soc. of Egypt , 53 (1982), 47-53.RL Newcomb, Topologías que son modulo compacto e ideal, Tesis doctoral. Tesis, Univ. de California en Santa Bárbara , California, 1967.O. Njastad, en algunas clases de subconjuntos casi abiertos, < # 49 #>MatemáticasAcciones de grupos (Matemáticas)C-compactquasi-H-closedI-compactC(I)-compactI-QHCρI-compactC-compactocuasi-H-cerradoI-compactoC(I)-compactoI-QHCρI-compactoLICENSElicense.txttext/plain1881https://repositorio.escuelaing.edu.co/bitstream/001/1398/1/license.txt5a7ca94c2e5326ee169f979d71d0f06eMD51open accessORIGINALρC(I)-COMPACT AND ρI-QHC SPACES.pdfapplication/pdf162636https://repositorio.escuelaing.edu.co/bitstream/001/1398/2/%cf%81C%28I%29-COMPACT%20AND%20%cf%81I-QHC%20SPACES.pdfd54dfdee4529764273b2852cb7ed7e13MD52open accessTEXTρC(I)-COMPACT AND ρI-QHC SPACES.pdf.txtρC(I)-COMPACT AND ρI-QHC SPACES.pdf.txtExtracted texttext/plain30311https://repositorio.escuelaing.edu.co/bitstream/001/1398/3/%cf%81C%28I%29-COMPACT%20AND%20%cf%81I-QHC%20SPACES.pdf.txt3b4ab6e09371764340740c11b3ef16a5MD53open accessTHUMBNAILρC(I)-COMPACT AND ρI-QHC SPACES.pdf.jpgρC(I)-COMPACT AND ρI-QHC SPACES.pdf.jpgGenerated Thumbnailimage/jpeg10806https://repositorio.escuelaing.edu.co/bitstream/001/1398/4/%cf%81C%28I%29-COMPACT%20AND%20%cf%81I-QHC%20SPACES.pdf.jpgec83f9d345e08efa9f110837a694e88eMD54open access001/1398oai:repositorio.escuelaing.edu.co:001/13982021-10-01 17:59:34.944open accessRepositorio Escuela Colombiana de Ingeniería Julio Garavitorepositorio.eci@escuelaing.edu.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