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- W4300293012 abstract "We present an extended worked example of the computation of the tropical superpotential considered by Carl--Pumperla--Siebert. In particular we consider an affine manifold associated to the complement of a non-singular genus one plane curve, and calculate the wall and chamber decomposition determined by the Gross--Siebert algorithm. Using the results of Carl--Pumperla--Siebert we determine the tropical superpotential, via broken line counts, in every chamber of this decomposition. The superpotential defines a Laurent polynomial in every chamber, which we demonstrate to be identical to the Laurent polynomials predicted by Coates--Corti--Galkin--Golyshev--Kaspzryk to be mirror to $mathbb{P}^2$." @default.
- W4300293012 created "2022-10-03" @default.
- W4300293012 creator A5077061734 @default.
- W4300293012 date "2017-03-22" @default.
- W4300293012 modified "2023-09-25" @default.
- W4300293012 title "The Tropical Superpotential For $mathbb{P}^2$" @default.
- W4300293012 doi "https://doi.org/10.48550/arxiv.1703.07620" @default.
- W4300293012 hasPublicationYear "2017" @default.
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