Arturo Magidin

activity

19982007

most citedCapable groups of prime exponent and class 2, II

3 citations · 9 across the 8 of their papers we have counts for

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Showing 2004Show all

4 papers · 1 filter

math.GR2004

Some results on capable groups of prime exponent and class two

Arturo Magidin

This note collects several results on the capability of $p$ -groups of class two and prime exponent. Among the new results, we settle the 4-generator case for this class.

math.GR2004★ 1 cited

On the orders of generators of capable $p$ -groups

Arturo Magidin

A group is called capable if it is a central factor group. For each prime $p$ and positive integer $c$ , we prove the existence of a capable $p$ -group of class $c$ minimally generat…

math.GR2004★ 3 cited

Capability of nilpotent products of cyclic groups

Arturo Magidin

A group is called capable if it is a central factor group. We consider the capability of nilpotent products of cyclic groups, and obtain a generalization of a theorem of Baer for t…

math.GR2004

Capable groups of prime exponent and class two

Arturo Magidin

A group is called capable if it is a central factor group. We consider the capability of finite groups of class two and exponent $p$ , $p$ an odd prime. We restate the problem of ca…

Some results on capable groups of prime exponent and class two

On the orders of generators of capable p-groups

Capability of nilpotent products of cyclic groups

Capable groups of prime exponent and class two

On the orders of generators of capable $p$ -groups