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Skein recursion for holomorphic curves and invariants of the unknot (2012.15366v1)

Published 30 Dec 2020 in math.SG, hep-th, math.GT, and math.QA

Abstract: We determine the skein-valued Gromov-Witten partition function for a single toric Lagrangian brane in $\mathbb{C}3$ or the resolved conifold. We first show geometrically they must satisfy a certain skein-theoretic recursion, and then solve this equation. The recursion is a skein-valued quantization of the equation of the mirror curve. The solution is the expected hook-content formula.

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