On groups of finite normal rank
Algebra and discrete mathematics, no. 1 (2002), pp. 64-68
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In this article the investigation of groups of finite normal rank is continued. The finiteness of normal rank of nonabelian $p$-group $G$ is proved where $G$ has a normal elementary abelian $p$-subgroup $A$ for which quotient group $G/A$ is isomorphic to the direct product of finite number of quasicyclic $p$-groups.