New Characterization Of (1,2)S_P-Kernel In Bitopological Spaces
Let J(G)=(V,E) be a jump graph. Let D be a nominal prevailing (dominating) set in a jump graph J(G). If V-D contains a prevailing set D\primeof J(G), then D\prime is called an inverse prevailing set with respect to D. The nominal cardinality of an inverse prevailing set of a jump graph J(G) is calle...
| Main Authors: | , , |
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| Format: | Article |
| Language: | English |
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Accademia Piceno Aprutina dei Velati
2023-01-01
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| Series: | Ratio Mathematica |
| Subjects: | |
| Online Access: | http://eiris.it/ojs/index.php/ratiomathematica/article/view/991 |
| _version_ | 1811159302920994816 |
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| author | S Dhanalakshmi M Maheswari N Durga Devi |
| author_facet | S Dhanalakshmi M Maheswari N Durga Devi |
| author_sort | S Dhanalakshmi |
| collection | DOAJ |
| description | Let J(G)=(V,E) be a jump graph. Let D be a nominal prevailing (dominating) set in a jump graph J(G). If V-D contains a prevailing set D\primeof J(G), then D\prime is called an inverse prevailing set with respect to D. The nominal cardinality of an inverse prevailing set of a jump graph J(G) is called inverse domination number of J(G). In this paper, we computed some interconnections betwixt inverse domination number of jump graph for some graphs. |
| first_indexed | 2024-04-10T05:38:44Z |
| format | Article |
| id | doaj.art-51c7c8c04aa64ab597d9e1f41527e10d |
| institution | Directory Open Access Journal |
| issn | 1592-7415 2282-8214 |
| language | English |
| last_indexed | 2024-04-10T05:38:44Z |
| publishDate | 2023-01-01 |
| publisher | Accademia Piceno Aprutina dei Velati |
| record_format | Article |
| series | Ratio Mathematica |
| spelling | doaj.art-51c7c8c04aa64ab597d9e1f41527e10d2023-03-06T14:24:41ZengAccademia Piceno Aprutina dei VelatiRatio Mathematica1592-74152282-82142023-01-0145010.23755/rm.v45i0.991705New Characterization Of (1,2)S_P-Kernel In Bitopological SpacesS Dhanalakshmi0M Maheswari1N Durga Devi2Affiliated to ManonmaniamSundaranar UniversityAffiliated to ManonmaniamSundaranar UniversityAffiliated to ManonmaniamSundaranar UniversityLet J(G)=(V,E) be a jump graph. Let D be a nominal prevailing (dominating) set in a jump graph J(G). If V-D contains a prevailing set D\primeof J(G), then D\prime is called an inverse prevailing set with respect to D. The nominal cardinality of an inverse prevailing set of a jump graph J(G) is called inverse domination number of J(G). In this paper, we computed some interconnections betwixt inverse domination number of jump graph for some graphs.http://eiris.it/ojs/index.php/ratiomathematica/article/view/991(1,2)semi-open, (1,2)pre-open, (1,2)pre-closed, (1,2)s_p-open sets, (1,2)s_p-closed sets, (1,2)s_p-kernel sets, (1,2)s_p-derived sets, (1,2)s_p-shell sets. |
| spellingShingle | S Dhanalakshmi M Maheswari N Durga Devi New Characterization Of (1,2)S_P-Kernel In Bitopological Spaces Ratio Mathematica (1,2)semi-open, (1,2)pre-open, (1,2)pre-closed, (1,2)s_p-open sets, (1,2)s_p-closed sets, (1,2)s_p-kernel sets, (1,2)s_p-derived sets, (1,2)s_p-shell sets. |
| title | New Characterization Of (1,2)S_P-Kernel In Bitopological Spaces |
| title_full | New Characterization Of (1,2)S_P-Kernel In Bitopological Spaces |
| title_fullStr | New Characterization Of (1,2)S_P-Kernel In Bitopological Spaces |
| title_full_unstemmed | New Characterization Of (1,2)S_P-Kernel In Bitopological Spaces |
| title_short | New Characterization Of (1,2)S_P-Kernel In Bitopological Spaces |
| title_sort | new characterization of 1 2 s p kernel in bitopological spaces |
| topic | (1,2)semi-open, (1,2)pre-open, (1,2)pre-closed, (1,2)s_p-open sets, (1,2)s_p-closed sets, (1,2)s_p-kernel sets, (1,2)s_p-derived sets, (1,2)s_p-shell sets. |
| url | http://eiris.it/ojs/index.php/ratiomathematica/article/view/991 |
| work_keys_str_mv | AT sdhanalakshmi newcharacterizationof12spkernelinbitopologicalspaces AT mmaheswari newcharacterizationof12spkernelinbitopologicalspaces AT ndurgadevi newcharacterizationof12spkernelinbitopologicalspaces |