activity
20082026
most citedGraded Steinberg algebras and their representations

47 citations · 169 across the 62 of their papers we have counts for

collaborators
Showing 2026Show all

5 papers · 1 filter

math.RA2026

Zhang twists for semigroups and groupoids, with applications to Steinberg algebras

Roozbeh Hazrat, Zachary Mesyan, Benjamin Steinberg

Zhang twists provide a powerful mechanism for deforming graded algebras, while preserving their graded module categories. We extend this theory by introducing Zhang twists for grad…

math.RA2026

The prime spectrum of the talented monoid of a higher-rank graph and applications

Roozbeh Hazrat, Promit Mukherjee

In this paper, we further investigate the role of the graded Grothendieck group $K_0^{\gr}$ and its positive cone (the talented monoid) as an effective tool for distinguishing stru…

math.RA2026

Some more talents of the talented monoid of a higher-rank graph

Roozbeh Hazrat, Huanhuan Li, Promit Mukherjee

In this paper, we explore the idea that the graded Grothendieck group , or equivalently its positive cone, the talented monoid, can detect the structural type of higher-r…

math.DS2026

Higher-Dimensional Symbolic Dynamics: A Textile Framework For 3-graphs

Roozbeh Hazrat, Promit Mukherjee, Sujit Kumar Sardar

Textile systems are best known to model two-dimensional shifts of finite type. In this article, we associate a discrete algebra with a textile system and provide a groupoid model f…

math.RA2026

The graded Grothendieck group is full for weighted Leavitt path algebras

Remarl Joseph Damalerio, Roozbeh Hazrat, Tran Giang Nam

The Graded Classification Conjecture asserts that the graded Grothendieck group is a complete invariant for the classes of Leavitt path algebras and graph …