K. Kodaka

activity

20062017

most citedInvolutive equivalence bimodules and inclusions of C*-algebras with Watatani index 2

8 citations · 12 across the 3 of their papers we have counts for

collaborators

3 papers

math.OA2017★ 3 cited

Coactions of a finite dimensional $C^{}$ -Hopf algebra on unital $C^{}$ -algebras, unital inclusions of unital $C^{*}$ -algebras and the strong Morita equivalence

Kazunori Kodaka, Tamotsu Teruya

Let $A$ and $B$ be unital $C^{*}$ -algebras and let $H$ be a finite dimensional $C^{*}$ -Hopf algebra. Let $H^{0}$ be its dual $C^{*}$ -Hopf algebra. Let $(ρ, u)$ and $(σ, v)$ be twisted coac…

math.OA2012★ 1 cited

The Rohlin property for coactions of finite dimensional $C^{}$ -Hopf algebras on unital $C^{}$ -algebras

Kazunori Kodaka, Tamotsu Teruya

We shall introduce the approximate representability and the Rohlin property for coactions of a finite dimensional $C^{*}$ -Hopf algebra on a unital $C^{*}$ -algebra and discuss some basi…

math.OA2006★ 8 cited

Involutive equivalence bimodules and inclusions of C*-algebras with Watatani index 2

K. Kodaka, T. Teruya

Let A be a unital C*-algebra. We shall introduce involutive A-A-equivalence bimodules and prove that any C*-algebra containing A with Watatani index 2 is constructed by an involuti…

Coactions of a finite dimensional C∗-Hopf algebra on unital C∗-algebras, unital inclusions of unital C∗-algebras and the strong Morita equivalence

The Rohlin property for coactions of finite dimensional C∗-Hopf algebras on unital C∗-algebras

Involutive equivalence bimodules and inclusions of C*-algebras with Watatani index 2

Coactions of a finite dimensional $C^{}$ -Hopf algebra on unital $C^{}$ -algebras, unital inclusions of unital $C^{*}$ -algebras and the strong Morita equivalence

The Rohlin property for coactions of finite dimensional $C^{}$ -Hopf algebras on unital $C^{}$ -algebras