A mirror theorem for genus two Gromov-Witten invariants of quintic threefolds
arXiv:1709.07392
Abstract
We derive a closed formula for the generating function of genus two Gromov-Witten invariants of quintic 3-folds and verify the corresponding mirror symmetry conjecture of Bershadsky, Cecotti, Ooguri and Vafa.
arXiv comment44 pages
References in corpus (10)
- Phases of Theories In Two Dimensions
- Topological String Partition Functions as Polynomials
- The moduli space of stable quotients
- Three questions in Gromov-Witten theory
- Elliptic Gromov - Witten invariants and the generalized mirror conjecture
- Landau-Ginzburg/Calabi-Yau Correspondence of all Genera for Elliptic Orbifold
- Genus-One Mirror Symmetry in the Landau-Ginzburg Model
- Gromov-Witten theory and cycle-valued modular forms
- Gromov-Witten Theory of Quotient of Fermat Calabi-Yau varieties
- Higher-genus wall-crossing in Landau-Ginzburg theory
Cited by in corpus (18)
- On the Remodeling Conjecture for Toric Calabi-Yau 3-Orbifolds
- Structure of Higher Genus Gromov-Witten Invariants of Quintic 3-folds
- Punctured logarithmic maps
- Virtual cycles of stable (quasi)-maps with fields
- The logarithmic gauged linear sigma model
- BCOV's Feynman rule of quintic -folds
- Polynomial structure of Gromov-Witten potential of quintic -folds via NMSP
- A smooth compactification of the space of genus two curves in projective space via logarithmic geometry and Gorenstein curves
- Towards a quantum Lefschetz hyperplane theorem in all genera
- A Remark on Gromov-Witten Invariants of Quintic Threefold
- Quasimap wall-crossing for GIT quotients
- Motivic integration and the birational invariance of BCOV invariants
- Versality in mirror symmetry
- Quantum Lefschetz without curves
- A mirror theorem for Gromov-Witten theory without convexity
- Equivariant holomorphic anomaly equation
- Variations on the theme of quantum Lefschetz
- -theoretic quasimap wall-crossing