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Groups of order at most 6,000 generated by two elements, one of which is an involution, and related structuresPotočnik, Primož, 1971- ; Spiga, Pablo ; Verret, GabrielGrupo, ki jo lahko generiramo z dvema elementoma, od katerih je en involucija, imenujemo ▫$(2,*)$▫-grupa. V prispevku je opisana metoda, ki smo jo uporabili za konstrukcijo polnega seznama vseh ... ▫$(2,*)$▫-grup, katerih red ne preseže števila 6.000. Kot posledico take konstrukcije opišemo tudi sezname razničnih dobro znanih kombinatoričnih struktur, ki so tesno povezane s pojmom ▫$(2,*)$▫-grupe.Source: Symmetries in graphs, maps, and polytopes : 5th SIGMAP Workshop, West Malvern, UK, July 2014 (Str. 273-286)Type of material - conference contribution ; adult, seriousPublish date - 2016Language - englishCOBISS.SI-ID - 17662297
Author
Potočnik, Primož, 1971- |
Spiga, Pablo |
Verret, Gabriel
Topics
grupe |
grafi |
zemljevidi |
simetrija |
groups |
graphs |
maps |
symmetry
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Database name | Field | Year |
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Links to authors' personal bibliographies | Links to information on researchers in the SICRIS system |
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Potočnik, Primož, 1971- | 18838 |
Spiga, Pablo | |
Verret, Gabriel | 28586 |
Source: Personal bibliographies
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