%0 Journal Article
%T Finite nonabelian p-groups of exponent >p with a small number of maximal abelian subgroups of exponent >p
%A Janko
%A Zvonimir
%J -
%D 2017
%R 10.3336/gm.52.1.07
%X Sa£żetak Y. Berkovich has proposed to classify nonabelian finite p-groups G of exponent >p which have exactly p maximal abelian subgroups of exponent >p and this was done here in Theorem 1 for p=2 and in Theorem 2 for p>2. The next critical case, where G has exactly p+1 maximal abelian subgroups of exponent >p was done only for the case p=2 in Theorem 3
%K Finite p-groups
%K minimal nonabelian subgroups
%K maximal abelian subgroups
%K quasidihedral 2-groups
%K Hughes subgroup
%U https://hrcak.srce.hr/index.php?show=clanak&id_clanak_jezik=270027