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math.OA2026

Strongly convergent matrix models for -Gaussian algebras

Martijn Caspers, Enli Chen

The paper builds finite‑dimensional random matrix models that strongly converge to finite q‑Gaussian families for |q| < √2 − 1, using graph‑product semicircular elements, ultraprod…

math.OA2026

Rigid Graph Products

Matthijs Borst, Martijn Caspers, Enli Chen

We prove rigidity properties for von Neumann algebraic graph products. We introduce the notion of rigid graphs and define a class of II-factors named .…

math.OA2026

Internal graphs of graph products of hyperfinite II-factors

Martijn Caspers, Enli Chen

In this paper, we show that for a graph from a class named H-rigid graphs, its subgraph , named the internal graph of , is an isomorphism invariant of the g…

math.OA2024

Bimodule coefficients, Riesz transforms on Coxeter groups and strong solidity

Matthijs Borst, Martijn Caspers, Mateusz Wasilewski

In deformation-rigidity theory it is often important to know whether certain bimodules are weakly contained in the coarse bimodule. Consider a bimodule over the group algebra $…

math.OA2024

Classification of right-angled Coxeter groups with a strongly solid von Neumann algebra

Matthijs Borst, Martijn Caspers

Let be a finitely generated right-angled Coxeter group with group von Neumann algebra . We prove the following dichotomy: either is strongly so…