S. Aivazidis

activity

20132026

p

-groups whose number of subgroups is minimal

10 citations · 27 across the 15 of their papers we have counts for

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math.GR2026

Groups satisfying Gaschütz's complement theorem

Stefanos Aivazidis, Benjamin Sambale

A classical theorem of Gaschütz states that an abelian normal subgroup N of a finite group G has a complement in G whenever it has a complement in some subgroup H with $N \leq H \l…

math.GR2026

Subgroup bounds for abelian $p$ -groups with applications

Stefanos Aivazidis

We prove an upper bound for the number of subgroups of an abelian $p$ -group, with constants that are sharp on homocyclic blocks. If $A_{λ}$ has type $λ$ , the main exponent is $η(λ)=\…

Groups satisfying Gaschütz's complement theorem

Subgroup bounds for abelian p-groups with applications

Subgroup bounds for abelian $p$ -groups with applications