dbo:abstract |
In mathematical finite group theory, a rank 3 permutation group acts transitively on a set such that the stabilizer of a point has 3 orbits. The study of these groups was started by Higman . Several of the sporadic simple groups were discovered as rank 3 permutation groups. (en) Группа перестановок ранга 3 действует транзитивно на множестве так, что стабилизатор точки имеет 3 орбиты. Изучение этих групп начал Дональд Хигман. Некоторые спорадические простые группы были открыты как группы перестановок ранга 3. (ru) |
dbo:wikiPageExternalLink |
http://mathunion.org/ICM/ICM1970.1/ http://darkwing.uoregon.edu/~kantor/PAPERS/KantorLiebler.pdf https://deepblue.lib.umich.edu/bitstream/2027.42/46298/1/209_2005_Article_BF01111335.pdf |
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dbp:authorlink |
Donald Higman (en) |
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Higman (en) |
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1964 (xsd:integer) 1971 (xsd:integer) |
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dbc:Finite_groups |
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rdfs:comment |
In mathematical finite group theory, a rank 3 permutation group acts transitively on a set such that the stabilizer of a point has 3 orbits. The study of these groups was started by Higman . Several of the sporadic simple groups were discovered as rank 3 permutation groups. (en) Группа перестановок ранга 3 действует транзитивно на множестве так, что стабилизатор точки имеет 3 орбиты. Изучение этих групп начал Дональд Хигман. Некоторые спорадические простые группы были открыты как группы перестановок ранга 3. (ru) |
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Rank 3 permutation group (en) Группа перестановок ранга 3 (ru) |
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