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Description: |
The global of a pseudovariety of semigroups V is the smallest pseudovariety of semigroupoids which contains V, where members of V are viewed as one-vertex semigroupoids. When the global of the pseudovariety V is characterized by properties of the local semigroups of its semigroupoids, the pseudovariety V is said to be local. We study a family of Mal'cev operators of the form Z\malcev( ) showing that some of them preserve the locality of pseudovarieties. In the process, we deal with the localization operator L( ) and the semidirect product operator ( )*D establishing some interplay between them. This is a joint work with A. Costa.
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Date: |
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Start Time: |
15:00 |
Speaker: |
Ana Paula Escada (CMUC/Univ. Coimbra)
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Institution: |
CMUC/Univ. Coimbra
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Place: |
Sala 5.5
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Research Groups: |
-Algebra, Logic and Topology
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See more:
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