arXiv:1111.0332 [math.GT]AbstractReferencesReviewsResources
The Kauffman bracket skein module of two-bridge links
Published 2011-11-01, updated 2012-09-26Version 2
We calculate the Kauffman bracket skein module (KBSM) of the complement of all two-bridge links. For a two-bridge link, we show that the KBSM of its complement is free over the ring $\BC[t^{\pm 1}]$ and when reducing $t=-1$, it is isomorphic to the ring of regular functions on the character variety of the link group.
Comments: Very minor changes. To appear in the Proceedings of the AMS
Related articles: Most relevant | Search more
arXiv:1008.4673 [math.GT] (Published 2010-08-27)
Conway spheres as ideal points of the character variety
arXiv:1111.0933 [math.GT] (Published 2011-11-03)
Non-standard components of the character variety for a family of Montesinos knots
arXiv:math/0005218 [math.GT] (Published 2000-05-23)
The Yang-Mills Measure in the Kauffman Bracket Skein Module