Benjamin Duenzinger

most cited

E

-theory is compactly assembled

2 citations · 2 across the 3 of their papers we have counts for

collaborators

3 papers

math.KT2026

$G$ -categories, bootstrap classes and UCT

Ulrich Bunke, Benjamin Duenzinger

For finite groups $G$ , we discuss the enrichment of equivariant $K K$ - and $E$ -theory in genuine $G$ -spectra.

math.KT2026

Products in $K K$ - and $E$ -theory

Ulrich Bunke, Benjamin Duenzinger

In this note, we give an explicit description of countable products in $K K$ - and $E$ -theory and provide several applications.

math.KT2024★ 2 cited

$E$ -theory is compactly assembled

Ulrich Bunke, Benjamin Duenzinger

We show that the equivariant $E$ -theory category $E_{sep}^{G}$ for separable $C^{*}$ -algebras is a compactly assembled stable $\infty$ -category. We derive this re…

G-categories, bootstrap classes and UCT

Products in KK- and E-theory

E-theory is compactly assembled

$G$ -categories, bootstrap classes and UCT

Products in $K K$ - and $E$ -theory

$E$ -theory is compactly assembled