Description
| Summary: | The Cuntz semigroup of a C^*-algebra is an important invariant in the structure and classification theory of C^*-algebras. It captures more information than K-theory but is often more delicate to handle. The authors systematically study the lattice and category theoretic aspects of Cuntz semigroups. Given a C^*-algebra A, its (concrete) Cuntz semigroup \mathrm{Cu}(A) is an object in the category \mathrm{Cu} of (abstract) Cuntz semigroups, as introduced by Coward, Elliott and Ivanescu. To clarify the distinction between concrete and abstract Cuntz semigroups, the authors call the latter \mathrm.
|
|---|
| Item Description: | "January 2018, volume 251, number 1199 (sixth of 6 numbers)." |
|---|
| Physical Description: | 1 online resource (viii, 191 pages) : illustrations |
|---|
| Bibliography: | Includes bibliographical references (pages 181-185) and indexes. |
|---|
| ISBN: | 1470442825
9781470442828 |
|---|
| ISSN: | 0065-9266 ; |
|---|
| Source of Description, Etc. Note: | Print version record. |
|---|