Realizing small tournaments through few permutations
Every tournament on 7 vertices is the majority relation of a 3-permutation profile, and there exist tournaments on 8 vertices that do not have this property. Furthermore every tournament on 8 or 9 vertices is the majority relation of a 5-permutation profile.
Elmentve itt :
| Szerzők: | |
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| Dokumentumtípus: | Cikk |
| Megjelent: |
2013
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| Sorozat: | Acta cybernetica
21 No. 2 |
| Kulcsszavak: | Számítástechnika, Kibernetika |
| Tárgyszavak: | |
| doi: | 10.14232/actacyb.21.2.2013.4 |
| Online Access: | http://acta.bibl.u-szeged.hu/32898 |
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| 040 | |a SZTE Egyetemi Kiadványok Repozitórium |b hun | ||
| 041 | |a eng | ||
| 100 | 1 | |a Eggermont Christian | |
| 245 | 1 | 0 | |a Realizing small tournaments through few permutations |h [elektronikus dokumentum] / |c Eggermont Christian |
| 260 | |c 2013 | ||
| 300 | |a 267-271 | ||
| 490 | 0 | |a Acta cybernetica |v 21 No. 2 | |
| 520 | 3 | |a Every tournament on 7 vertices is the majority relation of a 3-permutation profile, and there exist tournaments on 8 vertices that do not have this property. Furthermore every tournament on 8 or 9 vertices is the majority relation of a 5-permutation profile. | |
| 650 | 4 | |a Természettudományok | |
| 650 | 4 | |a Számítás- és információtudomány | |
| 695 | |a Számítástechnika, Kibernetika | ||
| 700 | 0 | 1 | |a Hurkens Cor |e aut |
| 700 | 0 | 1 | |a Woeginger Gerhard J. |e aut |
| 856 | 4 | 0 | |u http://acta.bibl.u-szeged.hu/32898/1/actacyb_21_2_2013_4.pdf |z Dokumentum-elérés |