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Maximum independent sets in direct products of cycles or trees with arbitrary graphsPaj Erker, Tjaša ; Špacapan, SimonDokažemo, da je vsaka največja neodvisna množica v direktnem produktu sodega cikla ali lihe poti s poljubnim grafom $G$ unija množic $(A \times B$) in $(C \times D$), kjer sta $A$ in $C$ podmnožici ... cikla oziroma poti, ter $B$ in $D$ podmnožici grafa $G$. Prav tako diskutiramo strukturo največjih neodvisnih množic v direktnih produktih dreves s poljubnimi grafi.Source: Discussiones mathematicae. Graph theory. - ISSN 1234-3099 (Vol. 35, no. 4, 2015, str. 675-688)Type of material - article, component partPublish date - 2015Language - englishCOBISS.SI-ID - 17610841
Author
Paj Erker, Tjaša |
Špacapan, Simon
Topics
direktni produkt |
neodvisna množica |
direct product |
independent set
source: Discussiones mathematicae. Graph theory. - ISSN 1234-3099 (Vol. 35, no. 4, 2015, str. 675-688)
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Database name | Field | Year |
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Paj Erker, Tjaša | 35403 |
Špacapan, Simon | 24904 |
Source: Personal bibliographies
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