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Emergent Geometry and Mirror Symmetry of A Point
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🧮 math-ph
math.MPmath.SG
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theorypointfunctionmirrorairybosonicconformalconsidering
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By considering the partition function of the topological 2D gravity, a conformal field theory on the Airy curve emerges as the mirror theory of Gromov-Witten theory of a point. In particular, a formula for bosonic n-point functions in terms of fermionic 2-point function for this theory is derived.
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Cited by 1 Pith paper
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Generalized Kontsevich model, topological recursion, and $r$-spin theory
Proves explicit correspondences between the generalized Kontsevich model with polynomial potentials, topological recursion, and r-spin moduli geometry, with extension to deformed potentials yielding a deformed r-spin theory.
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