Ruan's crepant resolution conjecture for quantum D-modules

Let $cmathcal{X}$ and $Y$ be the orbifold and its crepant resolution, with $cmathrm{QDM}(cmathcal{X})$ and $cmathrm{QDM}(Y)$ their quantum $D$-modules. A global quantum $D$-module is a tuple $(cmathcal{M}_A,F,cnabla,H(,)_F)$ consisting of a connected complex analytic space, a holomorphic vector bundle with flat connection, and a non-degenerate flat inner product. Ruan's crepant resolution conjecture. There should exist a global quantum $D$-module $(cmathcal{M}_A,F,cnabla,H(,)_F)$ and open subsets $V_cmathcal{X},V_Y\fesubsetcmathcal{M}_A$ such that

$$(cmathcal{M}_A,F,cnabla,H(,)_F)|_{V_cmathcal{X}}csimeqcmathrm{QDM}(cmathcal{X}),$$ $$(cmathcal{M}_A,F,cnabla,H(,)_F)|_{V_Y}csimeqcmathrm{QDM}(Y).$$

This is a formulation of the crepant resolution conjecture asserting that the quantum theories of a crepant resolution and its orbifold are local manifestations of one global quantum $D$-module; the source gives no resolution status.