A groupoid is a generalisation of group in which composition is only partially defined. In first half of this talk, I will give an overview of groupoid theory and show how groupoids provide a unifying model for a number of seemingly unrelated mathematical structures. In the second half of the talk, I will give an overview of the theory of Steinberg algebras. A Steinberg algebra is constructed from an `ample' topological groupoid. Once again, these algebras can be used to model a number of seemingly unrelated algebraic constructions.Universidad de Málaga. Campus de Excelencia Internacional Andalucía Tech
We give conditions on a potentially non-Hausdorff étale groupoid which guarantee that its associate...
An AG-groupoid is an algebraic structure that lies in between a groupoid and a commutative semigroup...
Abstract. A groupoid is a small category in which each morphism has an inverse. A topo-logical group...
In the last couple of years, étale groupoids have become a focal point in several areas of mathemati...
We study the natural representation of the topological full group of an ample Hausdorff groupoid int...
When the theory of Leavitt path algebras was already quite advanced, it was discovered that some of ...
The concept of a groupoid was first introduced in 1926 by H. Brandt in his fundamental paper [7]. Th...
The concept of a groupoid was first introduced in 1926 by H. Brandt in his fundamental paper [7]. Th...
The study of Smarandache Algebraic Structure was initiated in the year 1998 by Raul Padilla followin...
Title from PDF of title page (University of Missouri--Columbia, viewed on September 18, 2013).The en...
A Lie groupoid can be thought of as a generalization of a Lie group in which the multiplication is o...
International audienceGiven an inverse semigroup S endowed with a partial action on a topological sp...
31 pagesIn this article we use semigroupoids to describe a notion of algebraic bundles, mostly motiv...
31 pagesIn this article we use semigroupoids to describe a notion of algebraic bundles, mostly motiv...
International audienceGiven an inverse semigroup S endowed with a partial action on a topological sp...
We give conditions on a potentially non-Hausdorff étale groupoid which guarantee that its associate...
An AG-groupoid is an algebraic structure that lies in between a groupoid and a commutative semigroup...
Abstract. A groupoid is a small category in which each morphism has an inverse. A topo-logical group...
In the last couple of years, étale groupoids have become a focal point in several areas of mathemati...
We study the natural representation of the topological full group of an ample Hausdorff groupoid int...
When the theory of Leavitt path algebras was already quite advanced, it was discovered that some of ...
The concept of a groupoid was first introduced in 1926 by H. Brandt in his fundamental paper [7]. Th...
The concept of a groupoid was first introduced in 1926 by H. Brandt in his fundamental paper [7]. Th...
The study of Smarandache Algebraic Structure was initiated in the year 1998 by Raul Padilla followin...
Title from PDF of title page (University of Missouri--Columbia, viewed on September 18, 2013).The en...
A Lie groupoid can be thought of as a generalization of a Lie group in which the multiplication is o...
International audienceGiven an inverse semigroup S endowed with a partial action on a topological sp...
31 pagesIn this article we use semigroupoids to describe a notion of algebraic bundles, mostly motiv...
31 pagesIn this article we use semigroupoids to describe a notion of algebraic bundles, mostly motiv...
International audienceGiven an inverse semigroup S endowed with a partial action on a topological sp...
We give conditions on a potentially non-Hausdorff étale groupoid which guarantee that its associate...
An AG-groupoid is an algebraic structure that lies in between a groupoid and a commutative semigroup...
Abstract. A groupoid is a small category in which each morphism has an inverse. A topo-logical group...