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From the 2 of 8 linked papers with an AI index.

collaborators

8 papers

math.OA2026

Subhomogeneity and Arveson Boundary of Free Polyhedra

Tim Netzer

We study subhomogeneity of the minimal operator system over a polyhedral cone, or equivalently the size of irreducible Arveson boundary points of free polyhedra. We obtain a comple…

quant-ph2026

Purifications for Convex Cones

Felix Campidell, Tim Netzer

The paper studies purification of states using the geometry of finite‑dimensional convex cones, proving that interior points of indecomposable homogeneous cones (e.g., Lorentz cone…

math.CT2026

Nonunital Operator Systems as Modules in Enriched Category Theory

Tim Netzer, Tobias Fritz

The paper shows that nonunital operator systems can be viewed as modules in an enriched categorical setting, establishing an equivalence with modules over matrix algebras enriched…

quant-ph2026

Topology of the Set of Entangled State

Maximilian Illmer, Tim Netzer, Michael Wolf +1

We investigate the topology of the set of entangled bipartite density operators acting on . We start by showing that $\mathsf E…

math.OA2026

On Subhomogeneous Operator Systems

Markus Dannemüller, Tim Netzer

We study subhomogeneity for finite-dimensional operator systems, and collect and extend characterizations in terms of the -envelope, -maximality, complete positivity, dual…

math.OA2025

Lifts of Operator Systems

Markus Dannemüller, Tim Netzer

We transfer the theory of slack operators and sums-of-squares-criteria for lifts from convex cones to operator systems. These allow to study the following question, among others: G…