Khovanov homology of a unicolored B-adequate link has a tail
Geometric Topology
2012-04-04 v2
Abstract
C. Armond, S. Garoufalidis and T.Le have shown that a unicolored Jones polynomial of a B-adequate link has a stable tail at large colors. We categorify this tail by showing that Khovanov homology of a unicolored link also has a stable tail, whose graded Euler characteristic coincides with the tail of the Jones polynomial.
Keywords
Cite
@article{arxiv.1203.5741,
title = {Khovanov homology of a unicolored B-adequate link has a tail},
author = {Lev Rozansky},
journal= {arXiv preprint arXiv:1203.5741},
year = {2012}
}
Comments
31 pages; proved that the tail of Khovanov homology is invariant under B-reduction