A groupoid generalisation of Leavitt path algebras

By L. O. Clark, Cynthia Farthing, Aidan Sims, M. Tomforde. Semigroup Forum, 2014

106 citations recorded by the source corpus.

Subfields: Algebra and Number Theory, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/9a4df1f616ee30a1e4adf2a945c2eec32886461c

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Algebra and Number Theory

1. Ben Steinberg
2. Aidan Sims
3. L. O. Clark
4. Trent Yeend
5. R. Exel
6. P. Ara
7. Enrique Pardo
8. Efren Ruiz

In Mathematical Physics

1. Ben Steinberg
2. Aidan Sims
3. L. O. Clark
4. R. Exel
5. Enrique Pardo
6. Mark V. Lawson
7. P. Ara
8. Trent Yeend

Citations in the corpus

• Simplicity, primitivity and semiprimitivity of etale groupoid algebras with applications to inverse semigroup algebras (2014, methodology): “ing of k-valued continuous functions with compact support on G(0) with pointwise multiplication, and hence is commutative. The algebra CG, in the case where G is Hausdorff, has been further studied in [4,6]; see also [5]. Morita equivalence with applications to Leavitt path algebras [1] was studied i”
• Equivalent groupoids have Morita equivalent Steinberg algebras (2013, methodology): “AR(G) = span{1U : U is a compact open bisection of G} ⊆ R , 2Steinberg’s notation is RG, but we continue to use the notation of [4, 6].”