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Thin group (finite group theory) : ウィキペディア英語版
Thin group (finite group theory)
In the mathematical classification of finite simple groups, a thin group is a finite group such that for every odd prime number ''p'', the Sylow ''p''-subgroups of the 2-local subgroups are cyclic. Informally, these are the groups that resemble rank 1 groups of Lie type over a finite field of characteristic 2.
defined thin groups and classified those of characteristic 2 type in which all 2-local subgroups are solvable.
The thin simple groups were classified by . The list of finite simple thin groups consists of:
*The projective special linear groups PSL2(''q'') and PSL3(''p'') for ''p'' = 1 + 2''a''3''b'' and PSL3(4)
*The projective special unitary groups PSU3(''p'') for ''p'' =−1 + 2''a''3''b'' and ''b'' = 0 or 1 and PSU3(2''n'')
*The Suzuki groups Sz(2''n'')
*The Tits group 2''F''4(2)'
*The Steinberg group 3''D''4(2)
*The Mathieu group ''M''11
*The Janko group J1
==See also==

*quasithin group

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