Kenley Jung

activity

20032005

most citedSome free entropy dimension inequalities for subfactors

7 citations · 7 across the 4 of their papers we have counts for

collaborators

4 papers

math.OA2005

Amenability, tubularity, and embeddings into $R^{ω}$

Kenley Jung

Suppose $M$ is a tracial von Neumann algebra embeddable into $R^{ω}$ (the ultraproduct of the hyperfinite $I I_{1}$ -factor) and $X$ is an $n$ -tuple of selfadjoint generators fo…

math.OA2004

The Microstates Free Entropy Dimension of any DT--operator is 2

Ken Dykema, Kenley Jung, Dimitri Shlyakhtenko

Suppose that μis an arbitrary Borel measure on the complex plane with compact support and take c > 0. If Z is a DT(μ,c)-operator as defined by Dykema and Haagerup, then the microst…

math.OA2004★ 7 cited

Some free entropy dimension inequalities for subfactors

Kenley Jung

Suppose $N \subset M$ is an inclusion of $I I_{1}$ -factors of finite index. If $N$ can be generated by a finite set of elements, then there exist finite generating sets $X$ for $N$ an…

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.…

Amenability, tubularity, and embeddings into Rω

The Microstates Free Entropy Dimension of any DT--operator is 2

Some free entropy dimension inequalities for subfactors

Fractal entropies and dimensions for microstate spaces, II

Amenability, tubularity, and embeddings into $R^{ω}$