Communications in Number Theory and Physics
Volume 9 (2015)
Modularity of open Gromov–Witten potentials of elliptic orbifolds
Pages: 345 – 385
We study the modularity of the genus zero open Gromov–Witten potentials and its generating matrix factorizations for elliptic orbifolds. These objects constructed by Lagrangian Floer theory are a priori well-defined only around the large volume limit. It follows from modularity that they can be analytically continued over the global Kähler moduli space.
2010 Mathematics Subject Classification
11Fxx, 14N10, 14N35
Published 12 June 2015