arXiv:1207.2413 [math.GT]AbstractReferencesReviewsResources
The unknotting number and classical invariants II
Maciej Borodzik, Stefan Friedl
Published 2012-07-10, updated 2013-08-02Version 2
In [BF12] the authors associated to a knot K an invariant n_R(K) which is defined using the Blanchfield form and which gives a lower bound on the unknotting number. In this paper we express n_R(K) in terms of Levine-Tristram signatures and nullities of K. In the proof we also show that the Blanchfield form with real coefficients is diagonalizable.
Comments: 26 pages, one figure
Categories: math.GT
Related articles: Most relevant | Search more
arXiv:1203.3225 [math.GT] (Published 2012-03-14)
The unknotting number and classical invariants I
arXiv:1801.04030 [math.GT] (Published 2018-01-12)
A lower bound for the double slice genus
arXiv:0709.0311 [math.GT] (Published 2007-09-03)
Lower bounds for the volume of hyperbolic $n$-orbifolds