Stability properties of the colored Jones polynomial
Geometric Topology
2019-01-01 v2
Abstract
It is known that the colored Jones polynomial of a -adequate link has a well-defined tail consisting of stable coefficients, and that the coefficients of the tail carry geometric and topological information on the -adequate link complement. We show that a power series similar to the tail of the colored Jones polynomial for -adequate links can be defined for links, and that it is trivial if and only if the link is non -adequate.
Keywords
Cite
@article{arxiv.1409.4457,
title = {Stability properties of the colored Jones polynomial},
author = {Christine Ruey Shan Lee},
journal= {arXiv preprint arXiv:1409.4457},
year = {2019}
}
Comments
17 pages, 11 figures. Substantially shortened and revised with a new proof for journal publication