Kenley Jung

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20012007

most citedAll generating sets of all property T von Neumann algebras have free entropy dimension

\leq 1

8 citations · 20 across the 11 of their papers we have counts for

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Showing 2003 · math.OAShow all

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math.OA2003

Fractal entropies and dimensions for microstate spaces, II

Kenley Jung

For a selfadjoint element x in a tracial von Neumann algebra and $α = δ_{0} (x)$ we compute bounds for $H^{α} (x),$ where $H^{α} (x)$ is the free Hausdorff $α$ -entropy of $x.…

math.OA2003

A hyperfinite inequality for free entropy dimension

Kenley Jung

If $X, Y,$ and $Z$ are finite sets of selfadjoint elements in a tracial von Neumann algebra and $X$ generates a hyperfinite von Neumann algebra, then $δ_0(X \cup Y \cup Z) \leq δ_0…

math.OA2003

Dimension and Entropy Computations for $L (F_{r})$

Kenley Jung

We show that certain generating sets of Dykema and Radulescu for $L (F_{r})$ have free Hausdorff dimension r and nondegenerate free Hausdorff r-entropy

Fractal entropies and dimensions for microstate spaces, II

A hyperfinite inequality for free entropy dimension

Dimension and Entropy Computations for L(Fr​)

Dimension and Entropy Computations for $L (F_{r})$