We investigate various groupoids associated to an arbitrary inverse semigroup with zero. We show that the groupoid of filters with respect to the natural partial order is isomorphic to the groupoid of germs arising from the standard action of the inverse semigroup on the space of idempotent filters. We also investigate the restriction of this isomorphism to the groupoid of tight filters and to the groupoid of ultrafilters.Comment: 9 pages. This version matches the version in Expositiones Mathematica
summary:The notion of Cayley color graphs of groups is generalized to inverse semigroups and groupoi...
summary:The notion of Cayley color graphs of groups is generalized to inverse semigroups and groupoi...
We systematically develop a theory of graded semigroups, that is semigroups S partitioned by groups ...
We investigate various groupoids associated to an arbitrary inverse semigroup with zero. We show tha...
We investigate various groupoids associated to an arbitrary inverse semigroup with zero. We show tha...
Starting with an arbitrary inverse semigroup with zero, we study two well-known groupoid constructio...
Starting with an arbitrary inverse semigroup with zero, we study two well-known groupoid constructio...
We fix a path model for the space of filters of the inverse semigroup S_Λ associated to a left cance...
In this work we present algebraic conditions on an inverse semigroup S (with zero) which imply that ...
AbstractWe show how the correspondence between inverse semigroups and inductive groupoids (a class o...
We fix a path model for the space of filters of the inverse semigroup S_Λ associated to a left cance...
AbstractWe give a direct proof of Ehresmann's Maximum Enlargement Theorem. As an application, we sho...
The Ehresmann-Schein-Nambooripad theorem, which states that the category of inverse semigroups is i...
Semigroupoids are generalizations of semigroups and of small categories. In general, the quotient of...
In this article we will study semigroupoids, and more specifically inverse semigroupoids. These are ...
summary:The notion of Cayley color graphs of groups is generalized to inverse semigroups and groupoi...
summary:The notion of Cayley color graphs of groups is generalized to inverse semigroups and groupoi...
We systematically develop a theory of graded semigroups, that is semigroups S partitioned by groups ...
We investigate various groupoids associated to an arbitrary inverse semigroup with zero. We show tha...
We investigate various groupoids associated to an arbitrary inverse semigroup with zero. We show tha...
Starting with an arbitrary inverse semigroup with zero, we study two well-known groupoid constructio...
Starting with an arbitrary inverse semigroup with zero, we study two well-known groupoid constructio...
We fix a path model for the space of filters of the inverse semigroup S_Λ associated to a left cance...
In this work we present algebraic conditions on an inverse semigroup S (with zero) which imply that ...
AbstractWe show how the correspondence between inverse semigroups and inductive groupoids (a class o...
We fix a path model for the space of filters of the inverse semigroup S_Λ associated to a left cance...
AbstractWe give a direct proof of Ehresmann's Maximum Enlargement Theorem. As an application, we sho...
The Ehresmann-Schein-Nambooripad theorem, which states that the category of inverse semigroups is i...
Semigroupoids are generalizations of semigroups and of small categories. In general, the quotient of...
In this article we will study semigroupoids, and more specifically inverse semigroupoids. These are ...
summary:The notion of Cayley color graphs of groups is generalized to inverse semigroups and groupoi...
summary:The notion of Cayley color graphs of groups is generalized to inverse semigroups and groupoi...
We systematically develop a theory of graded semigroups, that is semigroups S partitioned by groups ...