The orbifold quantum cohomology–Jacobian ring correspondence

Let $\mathcal{X}$ be a Gorenstein toric orbifold, and let $W^{LF}_{\mathcal{X}}$ be its Lagrangian Floer superpotential. Denote by $QH^*_{\mathrm{orb}}(\mathcal{X})$ its orbifold quantum cohomology ring and by $Jac(W^{LF}_{\mathcal{X}})$ the Jacobian ring of the superpotential. Orbifold Jacobian-ring conjecture. There is an isomorphism

$$QH^*_{\mathrm{orb}}(\mathcal{X})\cong Jac(W^{LF}_{\mathcal{X}}).$$

The analogous isomorphism for toric manifolds was known from work of Fukaya, Oh, Ohta and Ono; the orbifold version was proposed for future investigation and remains open in the source.