Knot Floer homology and the four-ball genus
Floer Homology
Khovanov homology
Ball (mathematics)
DOI:
10.2140/gt.2003.7.615
Publication Date:
2005-06-15T15:44:57Z
AUTHORS (2)
ABSTRACT
We use the knot filtration on Heegaard Floer complex to define an integer invariant tau(K) for knots. Like classical signature, this gives a homomorphism from concordance group Z. As such, it lower bounds slice genus (and hence also unknotting number) of knot; but unlike tau sharp four-ball genera torus another illustration, we calculate several ten-crossing
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