activity
20102026
most citedSimplicity and maximal commutative subalgebras of twisted generalized Weyl algebras

13 citations · 46 across the 21 of their papers we have counts for

collaborators
Showing 2022Show all

7 papers · 1 filter

math.RA2022

Prime groupoid graded rings with applications to partial skew groupoid rings

Paula S. E. Moreira, Johan Öinert

In this paper, we investigate primeness of groupoid graded rings. We provide a set of necessary and sufficient conditions for primeness of a nearly-epsilon strongly groupoid graded…

math.RA2022

The ideal structure of partial skew groupoid rings with applications to topological dynamics and ultragraph algebras

Dirceu Bagio, Daniel Gonçalves, Paula Savana Estácio Moreira +1

Given a partial action of a groupoid on a ring , we study the associated partial skew groupoid ring , which carries a natural -grading. We show that th…

math.RA2022

Pure semisimple and Köthe group rings

Samaneh Baghdari, Johan Öinert

In this article we provide a complete characterization of abelian group rings which are Köthe rings. We also provide characterizations of (possibly non-abelian) group rings over di…

math.RA2022

Non-Abelian extensions of groupoids and their groupoid rings

Natã Machado, Johan Öinert, Stefan Wagner

We present a geometrically oriented classification theory for non-Abelian extensions of groupoids generalizing the classification theory for Abelian extensions of groupoids by West…

math.RA2022

Non-unital Ore extensions

Patrik Lundström, Johan Öinert, Johan Richter

In this article, we study Ore extensions of non-unital associative rings. We provide a characterization of simple non-unital differential polynomial rings , under the hypot…

math.RA2022

Graded von Neumann regularity of rings graded by semigroups

Daniel Lännström, Johan Öinert

In this article, we give a complete characterization of semigroup graded rings which are graded von Neumann regular. We also demonstrate our results by applying them to several cla…

math.RA2022

Generating numbers of rings graded by amenable and supramenable groups

Karl Lorensen, Johan Öinert

A ring has {\it unbounded generating number} (UGN) if, for every positive integer , there is no -module epimorphism . For a ring $R=\bigoplus_{g\in G} R_g…