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- W2012328641 abstract "Abstract An inverse semigroup S is combinatorially factorizable if S = TG where T is a combinatorial ( i.e. , 𝓗 is the equality relation) inverse subsemigroup of S and G is a subgroup of S . This concept was introduced and studied byMills, especially in the case when S is cryptic ( i.e. , 𝓗 is a congruence on S ). Her approach is mainly analytical considering subsemigroups of a cryptic inverse semigroup. We start with a combinatorial inverse monoid and a factorizable Clifford monoid and from an action of the former on the latter construct the semigroups in the title. As a special case, we consider semigroups that are direct products of a combinatorial inverse monoid and a group." @default.
- W2012328641 created "2016-06-24" @default.
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- W2012328641 date "2014-09-01" @default.
- W2012328641 modified "2023-09-23" @default.
- W2012328641 title "Combinatorially Factorizable Cryptic Inverse Semigroups" @default.
- W2012328641 cites W1970732949 @default.
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- W2012328641 doi "https://doi.org/10.4153/cmb-2014-025-1" @default.
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