ROOM FOUR: C*-algebras representable on $l^p$

Speaker:

March Boedihardjo, University of California, Los Angeles

Date and Time:

Thursday, May 28, 2020 - 5:30pm to 5:50pm

Location:

Online

Abstract:

Let $p\in(1,\infty)\backslash\{2\}$ . I show that a C*-algebra $\mathcal{A}$ is isomorphic to a subalgebra of $B(l^p(J))$ , for some set $J$ , if and only if $\mathcal{A}$ is residually finite dimensional.

Supported by NSF DMS-1856221.

The Fields Institute for
Research in Mathematical Sciences

ROOM FOUR: C*-algebras representable on $l^p$

Scheduled as part of

People and Contacts

Calendar and Events

ROOM FOUR: C*-algebras representable on lpl^p

Scheduled as part of

People and Contacts

Calendar and Events

ROOM FOUR: C*-algebras representable on $l^p$