Location
Cupples I Room 115
Start Date
7-22-2016 5:30 PM
End Date
22-7-2016 5:50 PM
Description
Let $A$ and $B$ be two C$\sp*$-algebras. For any C$\sp*$-subalgebra $ D$ of $B$ which is equalizer defined by *-homomorphism $\phi_1$, $\phi_2$ : $ B\longright C $ where $C$ is an other C$\sp*$-algebra. $( A, D. B)$ has the slice property if and only if the tensor product spatial $A\otimes D$ is an equalizer defined by the canonical *-homomorphism $id:_A \otimes \phi_1$ and $ id_A \otimes \phi_2$.
The slice property and equalizers of diagrams of C*-algebras.
Cupples I Room 115
Let $A$ and $B$ be two C$\sp*$-algebras. For any C$\sp*$-subalgebra $ D$ of $B$ which is equalizer defined by *-homomorphism $\phi_1$, $\phi_2$ : $ B\longright C $ where $C$ is an other C$\sp*$-algebra. $( A, D. B)$ has the slice property if and only if the tensor product spatial $A\otimes D$ is an equalizer defined by the canonical *-homomorphism $id:_A \otimes \phi_1$ and $ id_A \otimes \phi_2$.