Near ω-continuous multifunctions on bitopological spaces

In this paper, we introduce and study basic characterizations, several properties of upper (lower) nearly (i; j)-!-continuous multifunctions on bitopological space.

Autores:
Rosas, E.
Carpintero, C.
Rajesh, N.
Shanthi, S.
Tipo de recurso:
http://purl.org/coar/resource_type/c_816b
Fecha de publicación:
2019
Institución:
Corporación Universidad de la Costa
Repositorio:
REDICUC - Repositorio CUC
Idioma:
eng
OAI Identifier:
oai:repositorio.cuc.edu.co:11323/5265
Acceso en línea:
https://hdl.handle.net/11323/5265
https://repositorio.cuc.edu.co/
Palabra clave:
Bitopological spaces
Multifunction
Properties of upper
Rights
openAccess
License
CC0 1.0 Universal
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oai_identifier_str oai:repositorio.cuc.edu.co:11323/5265
network_acronym_str RCUC2
network_name_str REDICUC - Repositorio CUC
repository_id_str
dc.title.spa.fl_str_mv Near ω-continuous multifunctions on bitopological spaces
title Near ω-continuous multifunctions on bitopological spaces
spellingShingle Near ω-continuous multifunctions on bitopological spaces
Bitopological spaces
Multifunction
Properties of upper
title_short Near ω-continuous multifunctions on bitopological spaces
title_full Near ω-continuous multifunctions on bitopological spaces
title_fullStr Near ω-continuous multifunctions on bitopological spaces
title_full_unstemmed Near ω-continuous multifunctions on bitopological spaces
title_sort Near ω-continuous multifunctions on bitopological spaces
dc.creator.fl_str_mv Rosas, E.
Carpintero, C.
Rajesh, N.
Shanthi, S.
dc.contributor.author.spa.fl_str_mv Rosas, E.
Carpintero, C.
Rajesh, N.
Shanthi, S.
dc.subject.spa.fl_str_mv Bitopological spaces
Multifunction
Properties of upper
topic Bitopological spaces
Multifunction
Properties of upper
description In this paper, we introduce and study basic characterizations, several properties of upper (lower) nearly (i; j)-!-continuous multifunctions on bitopological space.
publishDate 2019
dc.date.accessioned.none.fl_str_mv 2019-09-13T19:06:25Z
dc.date.available.none.fl_str_mv 2019-09-13T19:06:25Z
dc.date.issued.none.fl_str_mv 2019-10
dc.type.spa.fl_str_mv Pre-Publicación
dc.type.coar.spa.fl_str_mv http://purl.org/coar/resource_type/c_816b
dc.type.content.spa.fl_str_mv Text
dc.type.driver.spa.fl_str_mv info:eu-repo/semantics/preprint
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dc.type.version.spa.fl_str_mv info:eu-repo/semantics/acceptedVersion
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status_str acceptedVersion
dc.identifier.uri.spa.fl_str_mv https://hdl.handle.net/11323/5265
dc.identifier.instname.spa.fl_str_mv Corporación Universidad de la Costa
dc.identifier.reponame.spa.fl_str_mv REDICUC - Repositorio CUC
dc.identifier.repourl.spa.fl_str_mv https://repositorio.cuc.edu.co/
url https://hdl.handle.net/11323/5265
https://repositorio.cuc.edu.co/
identifier_str_mv Corporación Universidad de la Costa
REDICUC - Repositorio CUC
dc.language.iso.none.fl_str_mv eng
language eng
dc.relation.references.spa.fl_str_mv [1] S. Acharjee, B. C. Tripathy, p-j-generator and pI-j-generatorin bitopology; Boletim da Sociedade Paranaense de Matematica, 36 No 2 (2018),17-31. [2] K. Al-Zoubi and B. Al-Nashef, The topology of !-open subsets, Al-Manarah 9 (2003), 169-179. [3] K. Al-Zoubi, On generalized !-closed sets, Int. J. Math. Math. Sci. 13 (2005), 2011-2021. [4] A. Al-Omari and M. S. M. Noorani, Contra-!-continuous and almost !-continuous functions, Int. J. Math. Math. Sci. 9, (2007), 169-179. doi:10.1155/2007/40469. [5] A. Al-Omari, T. Noiri and M. S. M. Noorani, Weak and strong forms of !-continuous functions, Int. J. Math. Math. Sci. 9, (2009), 1-13. doi:10.1155/2009/174042. [6] C. Carpintero, J. Pacheco, N. Rajesh and E. Rosas, Properties of nearly !-continuous multifunctions, Acta Univ. Sapientiae, Mathematic, 9, No. 1 (2017),13-25. doi: 10.1515/ausm-2017-0002. [7] E. Ekici, S. Jafari and S.P. Moshokoa, On a weak form of !-continuity, Annals Univ. Craiova, Math. Comp. Sci. 37. No 2 (2010), 38-46. [8] H.Z. Hdeib, !-closed mappings, Revista Colombiana Mat., 16 (1982),65-78. [9] H.Z. Hdeib, !-continuous functions, Dirasat, 16. No. 2 (1989),136-142. [10] A. Richlewicz, On almost nearly continuity with reference to multifunctions in bitopological spaces, Novi Sad J. Math., 38, No. 2 (2008), 5-14. [11] B. C. Tripathy and D. J. Sarma, On b-locally open sets in bitopological spaces, Kyungpook Math. Journal, 51, No. 4 (2011),429-433. [12] B. C. Tripathy and D. J. Sarma, On weakly b-continuous functions in bitopo- logical spaces, Acta Scientiarum Technology, 35, No. 3 (2013),521-525. [13] B. C. Tripathy and S. Acharjee, On ( ; )-Bitopological semi-closed set via topological ideal, Proyecciones J. Math., 33, No. 3 (2014),245-257. [14] B. C. Tripathy and D. J. Sarma, Generalized b-closed sets in ideal bitopological spaces, Proyecciones J. Math., 33, No. 3 (2014),315-324. [15] D. J. Sarma and B. C. Tripathy, Pairwise generalized b-R0-spaces in bitopo- logical spaces, Proyecciones J. Math., 36, No. 4 (2017),589-600. [16] B. C. Tripathy and S. Debnath, Fuzzy m-structures, m-open multifunctions and bitopological spaces, Boletim da Sociedade Paranaense de Matematica, 37, No. 4 (2019),119-128.
dc.rights.spa.fl_str_mv CC0 1.0 Universal
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dc.publisher.spa.fl_str_mv Universidad de la Costa
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spelling Rosas, E.Carpintero, C.Rajesh, N.Shanthi, S.2019-09-13T19:06:25Z2019-09-13T19:06:25Z2019-10https://hdl.handle.net/11323/5265Corporación Universidad de la CostaREDICUC - Repositorio CUChttps://repositorio.cuc.edu.co/In this paper, we introduce and study basic characterizations, several properties of upper (lower) nearly (i; j)-!-continuous multifunctions on bitopological space.Rosas, E.Carpintero, C.Rajesh, N.Shanthi, S.engUniversidad de la CostaCC0 1.0 Universalhttp://creativecommons.org/publicdomain/zero/1.0/info:eu-repo/semantics/openAccesshttp://purl.org/coar/access_right/c_abf2Bitopological spacesMultifunctionProperties of upperNear ω-continuous multifunctions on bitopological spacesPre-Publicaciónhttp://purl.org/coar/resource_type/c_816bTextinfo:eu-repo/semantics/preprinthttp://purl.org/redcol/resource_type/ARTOTRinfo:eu-repo/semantics/acceptedVersion[1] S. Acharjee, B. C. Tripathy, p-j-generator and pI-j-generatorin bitopology; Boletim da Sociedade Paranaense de Matematica, 36 No 2 (2018),17-31. [2] K. Al-Zoubi and B. Al-Nashef, The topology of !-open subsets, Al-Manarah 9 (2003), 169-179. [3] K. Al-Zoubi, On generalized !-closed sets, Int. J. Math. Math. Sci. 13 (2005), 2011-2021. [4] A. Al-Omari and M. S. M. Noorani, Contra-!-continuous and almost !-continuous functions, Int. J. Math. Math. Sci. 9, (2007), 169-179. doi:10.1155/2007/40469. [5] A. Al-Omari, T. Noiri and M. S. M. Noorani, Weak and strong forms of !-continuous functions, Int. J. Math. Math. Sci. 9, (2009), 1-13. doi:10.1155/2009/174042. [6] C. Carpintero, J. Pacheco, N. Rajesh and E. Rosas, Properties of nearly !-continuous multifunctions, Acta Univ. Sapientiae, Mathematic, 9, No. 1 (2017),13-25. doi: 10.1515/ausm-2017-0002. [7] E. Ekici, S. Jafari and S.P. Moshokoa, On a weak form of !-continuity, Annals Univ. Craiova, Math. Comp. Sci. 37. No 2 (2010), 38-46. [8] H.Z. Hdeib, !-closed mappings, Revista Colombiana Mat., 16 (1982),65-78. [9] H.Z. Hdeib, !-continuous functions, Dirasat, 16. No. 2 (1989),136-142. [10] A. Richlewicz, On almost nearly continuity with reference to multifunctions in bitopological spaces, Novi Sad J. Math., 38, No. 2 (2008), 5-14. [11] B. C. Tripathy and D. J. Sarma, On b-locally open sets in bitopological spaces, Kyungpook Math. Journal, 51, No. 4 (2011),429-433. [12] B. C. Tripathy and D. J. Sarma, On weakly b-continuous functions in bitopo- logical spaces, Acta Scientiarum Technology, 35, No. 3 (2013),521-525. [13] B. C. Tripathy and S. Acharjee, On ( ; )-Bitopological semi-closed set via topological ideal, Proyecciones J. Math., 33, No. 3 (2014),245-257. [14] B. C. Tripathy and D. J. Sarma, Generalized b-closed sets in ideal bitopological spaces, Proyecciones J. Math., 33, No. 3 (2014),315-324. [15] D. J. Sarma and B. C. Tripathy, Pairwise generalized b-R0-spaces in bitopo- logical spaces, Proyecciones J. Math., 36, No. 4 (2017),589-600. [16] B. C. Tripathy and S. Debnath, Fuzzy m-structures, m-open multifunctions and bitopological spaces, Boletim da Sociedade Paranaense de Matematica, 37, No. 4 (2019),119-128.PublicationORIGINALNEAR !-CONTINUOUS MULTIFUNCTIONS ON BITOPOLOGICAL SPACES.pdfNEAR !-CONTINUOUS MULTIFUNCTIONS ON BITOPOLOGICAL SPACES.pdfapplication/pdf86745https://repositorio.cuc.edu.co/bitstreams/9384d601-5269-4512-baf4-e758e98bab34/download2a8985caaca92f3f079f2f59bb41b390MD51CC-LICENSElicense_rdflicense_rdfapplication/rdf+xml; charset=utf-8701https://repositorio.cuc.edu.co/bitstreams/63fbe749-a273-498b-a4e6-c27cffd40d52/download42fd4ad1e89814f5e4a476b409eb708cMD52LICENSElicense.txtlicense.txttext/plain; charset=utf-81748https://repositorio.cuc.edu.co/bitstreams/c9e2206d-7db1-4c64-945c-a6d0c5113cc2/download8a4605be74aa9ea9d79846c1fba20a33MD53THUMBNAILNEAR !-CONTINUOUS MULTIFUNCTIONS ON BITOPOLOGICAL SPACES.pdf.jpgNEAR !-CONTINUOUS MULTIFUNCTIONS ON BITOPOLOGICAL SPACES.pdf.jpgimage/jpeg50677https://repositorio.cuc.edu.co/bitstreams/c369080d-17df-4fb4-b6fa-a0eb1fb16cbf/download3beae6db48858c1cce661f20602972e3MD55TEXTNEAR !-CONTINUOUS MULTIFUNCTIONS ON BITOPOLOGICAL SPACES.pdf.txtNEAR !-CONTINUOUS MULTIFUNCTIONS ON BITOPOLOGICAL SPACES.pdf.txttext/plain14272https://repositorio.cuc.edu.co/bitstreams/7812cf4d-9fca-49c1-9573-25488b1c62d5/download920aff1655879b752f1518de6c87a21eMD5611323/5265oai:repositorio.cuc.edu.co:11323/52652024-09-17 14:11:20.324http://creativecommons.org/publicdomain/zero/1.0/CC0 1.0 Universalopen.accesshttps://repositorio.cuc.edu.coRepositorio de la Universidad de la Costa CUCrepdigital@cuc.edu.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