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Resumo(s)
The notion of Abelian kernel of a nite monoid extends the notion of derived
subgroup of a nite group. In this line, an extension of the notion of solvable group
to monoids is quite natural: they are the monoids such that the chain of Abelian
kernels ends with the submonoid generated by the idempotents. We prove in this paper that the nite idempotent commuting monoids satisfying this property are precisely those whose subgroups are solvable.
Descrição
International Journal of Algebra and Computation, 15, nº 3 (2005), p. 547-570
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Editora
International Journal of Algebra and Computation
