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Lagrangians for the Gopakumar-Vafa conjecture

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arxiv math/0201219 v2 pith:Q7PCURY7 submitted 2002-01-22 math.DG math-phmath.GTmath.MP

classification math.DGmath-phmath.GTmath.MP
keywords lagrangiansasymptoticbraidconstructdistanceimmersedlargesphere
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This article explains how to construct immersed Lagrangian submanifolds in C^2 that are asymptotic at large distance from the origin to a given braid in the 3-sphere. The self-intersections of the Lagrangians are related to the crossings of the braid. These Lagrangians are then used to construct immersed Lagrangians in the vector bundle O(-1) oplus O(-1) over the Riemann sphere which are asymptotic at large distance from the zero section to braids.

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  1. Link in $\mathbb{R}\mathbb{P}^3$ and the Topological Vertex

    math-ph 2025-01 conditional novelty 6.0 of 10

    First topological-vertex computations of colored unknot and Hopf link invariants in RP^3 yield power series with positive integer q-expansions, conjecturally the Poincare series of a new link homology.

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