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Finite 2-groups G with abs(OMEGA_3(G))<=2^5 (CROSBI ID 103072)
Prilog u časopisu | izvorni znanstveni rad | međunarodna recenzija
Božikov, Zdravka ; Janko, Zvonimir
Finite 2-groups G with abs(OMEGA_3(G))<=2^5 // Journal of group theroy, 5 (2003), 7; 229-237-x
Podaci o odgovornosti
Božikov, Zdravka ; Janko, Zvonimir
engleski
Finite 2-groups G with abs(OMEGA_3(G))<=2^5
In this paper all finite 2-groups G are determined up to isomorphism with the property that G>OMEGA_3(G) and abs(OMEGA_3(G))<=2^5. It is also shown that, for each integer n>=2, any finite 2-group G containing exactly one subgroup of order 2^(n+2) and exponent at most 2^n satisfies abs(OMEGA_n(G))=2^(n+2)
Finite p-groups; isomorphism
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