Geometrical Proof of Generalized Mirror Transformation of Projective Hypersurfaces

Abstract

In this paper, we propose a geometrical proof of the generalized mirror transformation of genus 0 Gromov-Witten invariants of degree k hypersurface in CP^{N-1}.

14 pages, final version accepted for publication in International Journal of Mathematics. arXiv admin note: text overlap with arXiv:1006.0607

References in corpus (1)

• Multi-Point Virtual Structure Constants and Mirror Computation of CP^2-model

Cited by in corpus (3)

• Elliptic Virtual Structure Constants and Generalizations of BCOV-Zinger Formula to Projective Fano Hypersurfaces
• Generalized Hypergeometric Functions for Degree k Hypersurface in CP^{N-1} and Intersection Numbers of Moduli Space of Quasimaps from CP^{1} with Two Marked Points to CP^{N-1}
• Period Integrals (Givental's I-function) of Calabi-Yau Hypersurface in $C{P}^{N-1}$ and Intersection Numbers of Moduli Space of Quasimaps from $C{P}^1$ with Two Marked Points to $C{P}^{N-1}$