Algebraic K-theory of mapping class groups
Downloadable Content
Abstract
- We show that the Fibered Isomorphism Conjecture of T. Farrell and L. Jones holds for various mapping class groups. In many cases, we explicitly calculate the lower algebraic K-groups, showing that they do not always vanish.
| Title | Algebraic K-theory of mapping class groups |
|---|---|
| Creator | Berkove, Ethan |
| Lu, Qin | |
| Juan-Pineda, D. | |
| Publisher | K-Theory |
| Academic Department | Mathematics |
| Division | Natural Sciences |
| Organization | Lafayette College |
| Date Issued | May 2004 |
| Date Available | 2016-04-28T15:48:57Z |
| Type | Article |
| Language | English |
| Keyword | mapping class group |
| strongly poly-free group | |
| fixed point data | |
| Farrell-Jones isomorphism conjecture | |
| lower algebraic K-theory | |
| configuration space | |
| Bibliographic Citation | Berkove, E., D. Juan-Pineda, and Q. Lu (2004 May) "Algebraic K-theory of mapping class groups." K-Theory 32 (1): 83-100. |
| Standard Identifier | DOI 10.1023/B:KTHE.0000035022.89851.9b |
| Handle 10385/2112 | |
| Permalink | http://hdl.handle.net/10385/2112 |
| Rights Statement |
In Copyright
|
| Rights Holders | Kluwer Academic Publishers |
Contains
| File | Berkove-KTheory-vol32-2004.pdf | Uploaded 2019-10-20 | Public | Download |
Member of Collection
