Finite and locally solvable periodic groups with given intersections of certain subgroups
Abstract
Let G be a group and p be a prime. We say that two subgroups are incident if either or . A group G is an -group if, for any finite non-incident subgroups of G, a p-Sylow subgroup of is cyclic.
In this paper we give a complete classification of solvable and locally solvable periodic -groups.
DOI Code:
10.1285/i15900932v14n2p147
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