The structure of a categorical, E*-dense, E*-unitary E-semigroup S is elucidated in terms of a 'B-quiver', where B is a primitive inverse semigroup. In the case where S is strongly categorical, B is a Brandt semigroup. A covering theorem is also proved, to the effect that every categorical E*-dense E-semigroup has a cover which is a categorical, E*-dense, E*-unitary E-semigroup.</p
The variety of inverse semigroups which possess E-unitary covers over Abelian groups coincides with ...
Motivated by a number of important examples of C*-algebras generated by an inverse semigroup of part...
We prove that every semigroup S in which the idempotents form a subsemigroup has an E-unitary cover ...
The structure of a categorical, E*-dense, E*-unitary E-semigroup S is elucidated in terms of a 'B-qu...
Dedicated to the memory of John Howie, mentor and friend Abstract. We obtain a covering theorem for ...
AbstractIn this paper we describe idempotent pure regular extensions by inverse semigroups by means ...
AbstractWe give a direct proof of Ehresmann's Maximum Enlargement Theorem. As an application, we sho...
A generalised D-semigroup is here defined to be a left E-semiabundant semigroup S in which the \over...
Let X be a subset of a semigroup S. We denote by E(X) the set of idempotent elements Of X.An element...
We introduce the notion of a factorisable and an almost factorisable straight locally inverse semigr...
We introduce the notion of a factorisable and an almost factorisable straight locally inverse semigr...
A characterization of all the simple (in the universal algebraci sense) combinatorial inverse semigr...
A characterization of all the simple (in the universal algebraci sense) combinatorial inverse semigr...
A characterization of all the simple (in the universal algebraci sense) combinatorial inverse semigr...
A characterization of all the simple (in the universal algebraci sense) combinatorial inverse semigr...
The variety of inverse semigroups which possess E-unitary covers over Abelian groups coincides with ...
Motivated by a number of important examples of C*-algebras generated by an inverse semigroup of part...
We prove that every semigroup S in which the idempotents form a subsemigroup has an E-unitary cover ...
The structure of a categorical, E*-dense, E*-unitary E-semigroup S is elucidated in terms of a 'B-qu...
Dedicated to the memory of John Howie, mentor and friend Abstract. We obtain a covering theorem for ...
AbstractIn this paper we describe idempotent pure regular extensions by inverse semigroups by means ...
AbstractWe give a direct proof of Ehresmann's Maximum Enlargement Theorem. As an application, we sho...
A generalised D-semigroup is here defined to be a left E-semiabundant semigroup S in which the \over...
Let X be a subset of a semigroup S. We denote by E(X) the set of idempotent elements Of X.An element...
We introduce the notion of a factorisable and an almost factorisable straight locally inverse semigr...
We introduce the notion of a factorisable and an almost factorisable straight locally inverse semigr...
A characterization of all the simple (in the universal algebraci sense) combinatorial inverse semigr...
A characterization of all the simple (in the universal algebraci sense) combinatorial inverse semigr...
A characterization of all the simple (in the universal algebraci sense) combinatorial inverse semigr...
A characterization of all the simple (in the universal algebraci sense) combinatorial inverse semigr...
The variety of inverse semigroups which possess E-unitary covers over Abelian groups coincides with ...
Motivated by a number of important examples of C*-algebras generated by an inverse semigroup of part...
We prove that every semigroup S in which the idempotents form a subsemigroup has an E-unitary cover ...
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