Samuel Evington

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20242026

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math.OA2024

Uniform property $I^$ and finite dimensional tracial boundaries

Samuel Evington, Christopher Schafhauser

We prove that a C $^{*}$ -algebra $A$ has uniform property $I^$ if the set of extremal tracial states, $\partial_{e} T (A)$ , is a non-empty compact space of finite covering dimension and…

math.OA2024

Tracially Complete C*-Algebras

We introduce a new class of operator algebras -- tracially complete C*-algebras -- as a vehicle for transferring ideas and results between C*-algebras and their tracial von Neumann…

Uniform property I^ and finite dimensional tracial boundaries

Tracially Complete C*-Algebras

Uniform property $I^$ and finite dimensional tracial boundaries