Abstract
We study mirror symmetry for orbifold Hurwitz numbers. We show that the Laplace transform of orbifold Hurwitz numbers satisfy a dierential recursion, which is then proved to be equivalent to the integral recursion of Eynard and Orantin with spectral curve given by the r-Lambert curve. We argue that the r-Lambert curve also arises in the innite framing limit of orbifold Gromov-Witten theory of (C 3 =(Z=rZ)). Finally, we prove that the mirror model to orbifold Hurwitz numbers admits a quantum curve.
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