40 citations · 98 across the 35 of their papers we have counts for
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math.GR2014
Normal lattice of certain metabelian p-groups G with \(G/G^\prime\simeq (p,p)\)
Daniel C. Mayer
Let p be an odd prime. The lattice of all normal subgroups and the terms of the lower and upper central series are determined for all metabelian p-groups with generator rank d=2 ha…
math.GR2014★ 40 cited
Transfers of metabelian p-groups
Daniel C. Mayer
Explicit expressions for the transfers \(V_i\) from a metabelian p-group G of coclass cc(G)=1 to its maximal normal subgroups \(M_i\) \((1\le i\le p+1)\) are derived by means of re…