activity
19982005
most citedCapable groups of prime exponent and class 2, II

3 citations · 8 across the 6 of their papers we have counts for

collaborators

19 papers

math.GR20053 cited

Capable groups of prime exponent and class 2, II

Arturo Magidin

We consider the capability of groups of class two and odd prime exponent. We use linear algebra and counting arguments to establish a number of new results. In particular, we s…

math.GR2004

Some results on capable groups of prime exponent and class two

Arturo Magidin

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

math.GR20041 cited

On the orders of generators of capable -groups

Arturo Magidin

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

math.GR20043 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 , an odd prime. We restate the problem of ca…

math.GR20031 cited

Capability of certain nilpotent products of cyclic groups

Arturo Magidin

A group is called capable if it is a central factor group. We consider the capability of certain nilpotent products of cyclic groups, and obtain a generalisation of a theorem of Ba…