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On domination multisubdivision number of unicyclic graphs

creativeworkseries.issn1232-9274
dc.contributor.authorRaczek, Joanna
dc.date.available2025-06-02T07:13:41Z
dc.date.issued2018
dc.descriptionBibliogr. 424-425.
dc.description.abstractThe paper continues the interesting study of the domination subdivision number and the domination multisubdivision number. On the basis of the constructive characterization of the trees with the domination subdivision number equal to 3 given in [H. Aram, S.M. Sheikholeslami, O. Favaron, Domination subdivision number of trees, Discrete Math. 309 (2009), 622-628], we constructively characterize all connected unicyclic graphs with the domination multisubdivision number equal to 3. We end with further questions and open problems.en
dc.description.placeOfPublicationKraków
dc.description.versionwersja wydawnicza
dc.identifier.doihttps://doi.org/10.7494/OpMath.2018.38.3.409
dc.identifier.eissn2300-6919
dc.identifier.issn1232-9274
dc.identifier.urihttps://repo.agh.edu.pl/handle/AGH/112823
dc.language.isoeng
dc.publisherWydawnictwa AGH
dc.relation.ispartofOpuscula Mathematica
dc.rightsAttribution 4.0 International
dc.rights.accessotwarty dostęp
dc.rights.urihttps://creativecommons.org/licenses/by/4.0/legalcode
dc.subjectdomination numberen
dc.subjectdomination subdivision numberen
dc.subjectdomination multisubdivision numberen
dc.subjecttreesen
dc.subjectunicyclic graphsen
dc.titleOn domination multisubdivision number of unicyclic graphsen
dc.title.relatedOpuscula Mathematicaen
dc.typeartykuł
dspace.entity.typePublication
publicationissue.issueNumberNo. 3
publicationissue.paginationpp. 409-425
publicationvolume.volumeNumberVol. 38
relation.isJournalIssueOfPublication20592ea6-0b8b-49bf-8098-bfdfa4ce2f6a
relation.isJournalIssueOfPublication.latestForDiscovery20592ea6-0b8b-49bf-8098-bfdfa4ce2f6a
relation.isJournalOfPublication304b3b9b-59b9-4830-9178-93a77e6afbc7

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