NettetWe prove the Gopakumar-Marino-Vafa formula for special cubic Hodge integrals. The GMV formula arises from Chern-Simons/string duality applied to the unknot in... Skip to main content. Due to a planned power outage on Friday, 1/14, between 8am-1pm PST, … Nettet15. jul. 2003 · The GMV formula arises from Chern-Simons/string duality applied to the unknot in the three sphere. The GMV formula is a q-analog of the ELSV formula for linear Hodge integrals. We find a system of bilinear localization equations relating linear and …
Local Gromov-Witten invariants and tautological sheaves on …
Nettet11. feb. 2015 · Viewed 446 times. 2. Genus of knot is defined to be the least genus among all Seifert surfaces of knot. Crossing number is the minimal number of crossings over all possible diagrams. Both genus of knot and crossing number are known to be invariants of knots. I ask whether there is a known relationship between these two invariants. NettetWe prove the Gopakumar-Marino-Vafa formula for special cubic Hodge integrals. The GMV formula arises from Chern-Simons/string duality applied to the unknot in the three sphere. The GMV formula is a q-analog of the ELSV formula for linear Hodge integrals. We find a system of bilinear localization equations relating linear and special cubic … tslb2h air-ride hitch
Enumerative geometry and knot invariants - Semantic Scholar
NettetThe GMV formula arises from Chern-Simons/string duality applied to the unknot in the three sphere. The GMV formula is a q-analog of the ELSV formula for linear Hodge integrals. We find a system of bilinear localization equations relating linear and special … NettetOne-partition Hodge integrals arise in Katz and Liu’s calculations with varying torus weight. Marin˜o and Vafa identified the weight dependence of one-partition Hodge integrals with the framing dependence of invariants of the unknot and conjectured a … Nettet11. apr. 2024 · We establish a connection between continuous K-theory and integral cohomology of rigid spaces. Given a rigid analytic space over a complete discretely valued field, its continuous K-groups vanish in degrees below the negative of the dimension. Likewise, the cohomology groups vanish in degrees above the dimension. The main … tsl aws