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Classification of p-groups by their Schur multiplier

Published 6 May 2016 in math.GR | (1605.01849v3)

Abstract: Let $G$ be a non-abelian $p$-group of order $pn$ and $M(G)$ be its Schur multiplier. It is well known result by Green that $|M(G)| \leq p{\frac{1}{2}n(n-1)}$. So $|M(G)|= p{\frac{1}{2}n(n-1)-t(G)}$ for some $t(G) \geq 0$. The groups has already been classified for $t(G) \leq 5$ by several authors. For $t(G)=6$ the classification has been done. In this paper we classify $p$-groups $G$ for $t(G) = 6$ in different method.

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