# 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}

## TL;DR

This paper derives generalized hypergeometric functions as generating functions for intersection numbers on the moduli space of quasimaps from CP^{1} to CP^{N-1}, aiding mirror symmetry computations for degree k hypersurfaces.

## Contribution

It introduces a new connection between hypergeometric functions and intersection theory on quasimap moduli spaces for hypersurfaces in projective space.

## Key findings

- Derived hypergeometric functions for mirror symmetry calculations.
- Connected intersection numbers with generating functions.
- Provided explicit formulas for degree k hypersurfaces.

## Abstract

In this paper, we derive the generalized hypergeometric functions used in mirror computation of degree k hypersurface in CP^{N-1} as generating functions of intersection numbers of the moduli space of quasimaps from CP^{1} with two marked points to CP^{N-1}.