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math-phDec 2, 2019
authors
  • Chongyao Chen
  • Shuai Guo
arXiv abstractPDF
paper

Quantum curve and bilinear Fermionic form for the orbifold Gromov-Witten theory of P[r]

arXiv:1912.00558

Abstract

We construct the quantum curve for the Baker-Akhiezer function of the orbifold Gromov-Witten theory of the weighted projective line P[r]. Furthermore, we deduce the explicit bilinear Fermionic formula for the (stationary) Gromov-Witten potential via the lifting operator constructed from the Baker-Akhiezer function.

arXiv comment36 pages

References in corpus (11)

  • A New Cohomology Theory for Orbifold
  • Topological Strings and Integrable Hierarchies
  • Two Dimensional Kodaira-Spencer Theory and Three Dimensional Chern-Simons Gravity
  • The spectral curve and the Schroedinger equation of double Hurwitz numbers and higher spin structures
  • The spectral curve of the Eynard-Orantin recursion via the Laplace transform
  • Quantum spectral curve for the Gromov-Witten theory of the complex projective line
  • Equivariant Gromov-Witten theory of one dimensional stacks
  • The Eynard-Orantin recursion and equivariant mirror symmetry for the projective line
  • Intersection numbers on Deligne-Mumford moduli spaces and quantum Airy curve
  • Quantum Mirror Curves for C3 and the Resolved Confiold
  • Equivariant mirror symmetry for the weighted projective line
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