We realize Kellendonk's C*-algebra of an aperiodic tiling as the tight C*-algebra of the inverse semigroup associated to the tiling, thus providing further evidence that the tight C*-algebra is a good candidate to be the natural associative algebra to go along with an inverse semigroup
We show that under certain compatability assumptions, the semigroup algebra of an inverse semigroup ...
AbstractAt first, we determine the Green's relations of a tiling semigroup. Then we analyze some con...
We introduce the notion of path extensions of tiling semigroups and investigate their properties. We...
We realize Kellendonk´s C*-algebra of an aperiodic tiling as the tight C*-algebra of the inverse sem...
We show Exel’s tight representation of an inverse semigroup can be described in terms of joins and c...
We show Exel's tight representation of an inverse semigroup can be described in terms of joins and c...
Motivated by a number of important examples of C*-algebras generated by an inverse semigroup of part...
We use a recent result by Cuntz, Echterhoff and Li about the $K$-theory of certain reduced $C^*$-cro...
In this work we present algebraic conditions on an inverse semigroup S (with zero) which imply that ...
AbstractIt has recently been shown how to construct an inverse semigroup from any tiling: a construc...
The dynamics of a one-sided subshift X can be modeled by a set of partially defined bijections. From...
We study C*-algebras associated to right LCM semigroups, that is, semigroups which are left cancella...
We fix a path model for the space of filters of the inverse semigroup S_Λ associated to a left cance...
It has recently been shown how to construct an inverse semigroup from any tiling: a construction hav...
AbstractWe show that under certain compatability assumptions, the semigroup algebra of an inverse se...
We show that under certain compatability assumptions, the semigroup algebra of an inverse semigroup ...
AbstractAt first, we determine the Green's relations of a tiling semigroup. Then we analyze some con...
We introduce the notion of path extensions of tiling semigroups and investigate their properties. We...
We realize Kellendonk´s C*-algebra of an aperiodic tiling as the tight C*-algebra of the inverse sem...
We show Exel’s tight representation of an inverse semigroup can be described in terms of joins and c...
We show Exel's tight representation of an inverse semigroup can be described in terms of joins and c...
Motivated by a number of important examples of C*-algebras generated by an inverse semigroup of part...
We use a recent result by Cuntz, Echterhoff and Li about the $K$-theory of certain reduced $C^*$-cro...
In this work we present algebraic conditions on an inverse semigroup S (with zero) which imply that ...
AbstractIt has recently been shown how to construct an inverse semigroup from any tiling: a construc...
The dynamics of a one-sided subshift X can be modeled by a set of partially defined bijections. From...
We study C*-algebras associated to right LCM semigroups, that is, semigroups which are left cancella...
We fix a path model for the space of filters of the inverse semigroup S_Λ associated to a left cance...
It has recently been shown how to construct an inverse semigroup from any tiling: a construction hav...
AbstractWe show that under certain compatability assumptions, the semigroup algebra of an inverse se...
We show that under certain compatability assumptions, the semigroup algebra of an inverse semigroup ...
AbstractAt first, we determine the Green's relations of a tiling semigroup. Then we analyze some con...
We introduce the notion of path extensions of tiling semigroups and investigate their properties. We...