Instanton Numbers and Exchange Symmetries in $N=2$ Dual String Pairs

Details Instanton Numbers and Exchange Symmetries in $N=2$ Dual String Pairs Instanton Numbers and Exchange Symmetries in $N=2$ Dual String Pairs

1996-03-15

arxiv.org/abs/hep-th/9603108v2

Phys.Lett.B382:241-250,1996

Physics

High Energy Physics

High Energy Physics - Theory

16 pages, Latex, minor corrections

Scientific paper

10.1016/0370-2693(96)00668-5

In this note, we comment on Calabi-Yau spaces with Hodge numbers $h_{1,1}=3$ and $h_{2,1}=243$. We focus on the Calabi-Yau space $WP_{1,1,2,8,12}(24)$ and show how some of its instanton numbers are related to coefficients of certain modular forms. We also comment on the relation of four dimensional exchange symmetries in certain $N=2$ dual models to six dimensional heterotic/heterotic string duality.

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