14 citations · 31 across the 10 of their papers we have counts for
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math.RA2012★ 5 cited
Coclass theory for nilpotent semigroups via their associated algebras
Andreas Distler, Bettina Eick
Coclass theory has been a highly successful approach towards the investigation and classification of finite nilpotent groups. Here we suggest a similar approach for finite nilpoten…
math.RA2012★ 2 cited
Finite nilpotent semigroups of small coclass
Andreas Distler
The parameter coclass has been used successfully in the study of nilpotent algebraic objects of different kinds. In this paper a definition of coclass for nilpotent semigroups is i…
math.CO2012★ 1 cited
The number of nilpotent semigroups of degree 3
Andreas Distler, James D. Mitchell
A semigroup is \emph{nilpotent} of degree 3 if it has a zero, every product of 3 elements equals the zero, and some product of 2 elements is non-zero. It is part of the folklore of…