| File | |
| Title |
Complexification of Lambda Length as Parameter for SL(2, C)
|
| Creator |
Naatanen Marjatta
|
| Source Title |
Journal of the London Mathematical Society. Second series
|
| Volume | 70 |
| Issue | 2 |
| Start Page | 383 |
| End Page | 404 |
| Journal Identifire |
ISSN 00246107
|
| Descriptions |
Other
A coordinate-system called λ-lengths is constructed for an SL(2, C) representation space of punctured surface groups. These λ-lengths can be considered as complexification of R. C. Penner's λ-lengths for decorated Teichmuller spaces of punctured surfaces. Via the coordinates the mapping class group acts on the representation space as a group of rational transformations. This fact is applied to find hyperbolic 3-manifolds which fibre over the circle.
|
| Language |
eng
|
| Resource Type | journal article |
| Publisher |
The London Mathematical Society
|
| Date of Issued | 2004 |
| Rights |
©2004 London Mathematical Society
|
| Publish Type | Version of Record |
| Access Rights | restricted access |
| Relation |
[NCID]
AA00701248
|
