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Continuing our work in \cite{1805.04894}, this article is devoted to provingthat open-closed Gromov-Witten invariants of $K_{\mathbb{P}^2/\mu_3}$ arequasi-meromorphic modular forms, and generating functions of open Gromov-Witteninvariants are quasi-meromorphic Jacobi forms.

Modularity of open-closed GW invariants of $K_{\mathbb{P}^2/\mu_3}$