activity
20192026
most citedA Cup Product Obstruction to Frobenius Stability

1 citations · 1 across the 7 of their papers we have counts for

collaborators

8 papers

math.OA2026

Nuclear Dimension of Twisted -Algebras of Virtually Abelian Groups

Forrest Glebe, Pradyut Karmakar, Iason Moutzouris

Let be a finitely generated virtually abelian group and such that is always a root of unity. We show that the nuclear dimension of the twist…

math.KT2025

On Chern classes of almost representations

Marius Dadarlat, Forrest Glebe

For a discrete group , we study vector bundles on compact subsets of associated to almost representations . We compute the first Chern class of in…

math.OA2025

Vanishing of Topological Invariants For Unnormalized Schatten multiplicative Maps

Forrest Glebe

A result of Dadarlat shows that nonzero even rational cohomology obstructs the matricial stability of many discrete groups. In the author's previous work, 2-cohomology is used to a…

math.OA2025

Central extensions and almost representations

Marius Dadarlat, Forrest Glebe

For a sequence of unital tracial -algebras we construct a canonical central extension of the unitary group b…

math.OA2023★ 1 cited

A Cup Product Obstruction to Frobenius Stability

Forrest Glebe

A countable discrete group is said to be Frobenius stable if a function from the group that is "almost multiplicative" in the point Frobenius norm topology is "close" to a genu…

math.GR2022

Frobenius Non-Stability of Nilpotent Groups

Forrest Glebe

A countable discrete group is said to be Frobenius stable if every function from the group to unitary matrices that is "almost multiplicative" in the Frobenius norm is "close" to a…

math.GR2022

A Constructive Proof that Many Groups with Non-Torsion 2-Cohomology are Not Matricially Stable

Forrest Glebe

A discrete group is matricially stable if every function from the group to a complex unitary group that is "almost multiplicative" in the point-operator norm topology is "close" to…

math.CO2019

Enumerating linear systems on graphs

Sarah Brauner, Forrest Glebe, David Perkinson

The divisor theory of graphs views a finite connected graph as a discrete version of a Riemann surface. Divisors on are formal integral combinations of the vertices of ,…