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Finite 2-groups all of whose nonmetacyclic subgroups are generated by involutions (CROSBI ID 151538)
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Božikov, Zdravka ; Janko, Zvonimir
Finite 2-groups all of whose nonmetacyclic subgroups are generated by involutions // Archiv der Mathematik, 90 (2008), 1; 14-17. doi: 10.1007/s00013-007-2375-0
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Božikov, Zdravka ; Janko, Zvonimir
engleski
Finite 2-groups all of whose nonmetacyclic subgroups are generated by involutions
We classify here nonmetacyclic finite 2-groups all of whose non-metacyclic subgroups are generated by involutions (Theorem 1.1). This solves problem Nr. 710 for p=2 stated by Y. Berkovich in /1/.
finite 2-groups of maximal class; minimal nonabelian p-groups; metacyclic p-groups; central products; Frattini subgroup
Istraživač Janko Zvonimir nema matični broj znanstvenika u R. Hrvatskoj. On pripada hrvatskoj dijaspori u Heidelbergu, Njemačka.
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