Orbifold–resolution conjecture for BCOV invariants

Let $Y$ be a Calabi–Yau orbifold and let $\widetilde{Y}\to Y$ be a crepant resolution. Orbifold–resolution conjecture. There is a constant $C(\widetilde{Y}/Y)$, depending only on the topological type of the crepant resolution, such that

$$\tau_{\rm BCOV}^{\rm orb}(Y)=C(\widetilde{Y}/Y)\,\tau_{\rm BCOV}(\widetilde{Y}).$$

This proposes a topological comparison between the orbifold BCOV invariant and the ordinary BCOV invariant after crepant resolution. The source does not state any resolution or partial result for this proposal.