Chow rings of Mp̃0,2(N,d) and M¯0,2(ℙN−1,d) and Gromov–Witten invariants of projective hypersurfaces of degree 1 and 2

DOI10.1142/S0129167X17500902zbMath1375.14183arXiv1705.10048OpenAlexW2963844287MaRDI QIDQ4595319

Hayato Saito

Publication date: 29 November 2017

Published in: International Journal of Mathematics (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1705.10048

zbMATH Keywords

toric varietiesGromov-Witten invariantsalgebraic geometrymoduli spaces of stable (quasi) maps

Mathematics Subject Classification ID

Gromov-Witten invariants, quantum cohomology, Gopakumar-Vafa invariants, Donaldson-Thomas invariants (algebro-geometric aspects) (14N35)

Related Items (3)

Geometrical proof of generalized mirror transformation of projective hypersurfaces ⋮ Toric construction and Chow ring of moduli space of quasi maps from ℙ1 with two marked points to ℙ1 × ℙ1 ⋮ Moduli space of quasimaps from \(\mathbb{P}^1\) with two marked points to \(\mathbb{P}(1,1,1,3)\) and \(j\)-invariant

Cites Work

• Unnamed Item
• Unnamed Item
• Unnamed Item
• Unnamed Item
• Mirror map as generating function of intersection numbers: toric manifolds with two Kähler forms
• Direct proof of the mirror theorem for projective hypersurfaces up to degree 3 rational curves
• Intermediate moduli spaces of stable maps
• Mirror principle. III
• Solving piecewise linear systems in ABS-normal form
• Introduction to Toric Varieties. (AM-131)
• Wall-crossing in genus zero quasimap theory and mirror maps
• A mirror theorem for toric complete intersections
• A Presentation for the Chow Ring of
• The Chow ring of

This page was built for publication: Chow rings of Mp̃0,2(N,d) and M¯0,2(ℙN−1,d) and Gromov–Witten invariants of projective hypersurfaces of degree 1 and 2