Add to ORKGWe study Steinberg algebras constructed from ample Hausdorff groupoids over commutative integral domains with identity. We reconstruct (graded) groupoids from (graded) Steinberg algebras and use this to characterize when there is a diagonal-preserving (graded) isomorphism between two (graded) Steinberg algebras. We apply this characterization to groupoids of directed graphs in order to study diagonal-preserving (graded) isomorphisms of Leavitt path algebras and ∗-isomorphisms of graph (Formula presented.)-algebras
Hazrat gave a K-theoretic invariant for Leavitt path algebras as graded algebras. Hazrat conjectured...
Abstract. In [16], Hazrat gave a K-theoretic invariant for Leavitt path algebras as graded algebras....
Given an ample, Hausdorff groupoid G, and a unital commutative ring R, we consider the Steinberg alg...
We show how to reconstruct a graded ample Hausdorff groupoid with topologically principal neutrally ...
We show how to reconstruct a graded ample Hausdorff groupoid with topologically principal neutrally ...
We show how to reconstruct a graded ample Hausdorff groupoid with topologically principal neutrally ...
We show how to reconstruct a graded ample Hausdorff groupoid with topologically principal neutrally...
When the theory of Leavitt path algebras was already quite advanced, it was discovered that some of ...
When the theory of Leavitt path algebras was already quite advanced, it was discovered that some of ...
When the theory of Leavitt path algebras was already quite advanced, it was discovered that some of ...
We study the category of left unital graded modules over the Steinberg algebra of a graded ample Hau...
We study the category of left unital graded modules over the Steinberg algebra of a graded ample Hau...
We prove that ample groupoids with σ-compact unit spaces are equivalent if and only if they are stab...
We prove that A(R)(G) circle times(R) A(R)(H) congruent to A(R)(G x H) if G and H are Hausdor ff amp...
We prove that A(R)(G) circle times(R) A(R)(H) congruent to A(R)(G x H) if G and H are Hausdor ff amp...
Hazrat gave a K-theoretic invariant for Leavitt path algebras as graded algebras. Hazrat conjectured...
Abstract. In [16], Hazrat gave a K-theoretic invariant for Leavitt path algebras as graded algebras....
Given an ample, Hausdorff groupoid G, and a unital commutative ring R, we consider the Steinberg alg...
We show how to reconstruct a graded ample Hausdorff groupoid with topologically principal neutrally ...
We show how to reconstruct a graded ample Hausdorff groupoid with topologically principal neutrally ...
We show how to reconstruct a graded ample Hausdorff groupoid with topologically principal neutrally ...
We show how to reconstruct a graded ample Hausdorff groupoid with topologically principal neutrally...
When the theory of Leavitt path algebras was already quite advanced, it was discovered that some of ...
When the theory of Leavitt path algebras was already quite advanced, it was discovered that some of ...
When the theory of Leavitt path algebras was already quite advanced, it was discovered that some of ...
We study the category of left unital graded modules over the Steinberg algebra of a graded ample Hau...
We study the category of left unital graded modules over the Steinberg algebra of a graded ample Hau...
We prove that ample groupoids with σ-compact unit spaces are equivalent if and only if they are stab...
We prove that A(R)(G) circle times(R) A(R)(H) congruent to A(R)(G x H) if G and H are Hausdor ff amp...
We prove that A(R)(G) circle times(R) A(R)(H) congruent to A(R)(G x H) if G and H are Hausdor ff amp...
Hazrat gave a K-theoretic invariant for Leavitt path algebras as graded algebras. Hazrat conjectured...
Abstract. In [16], Hazrat gave a K-theoretic invariant for Leavitt path algebras as graded algebras....
Given an ample, Hausdorff groupoid G, and a unital commutative ring R, we consider the Steinberg alg...