Lekili–Ueda's conjecture for complements of smooth ample divisors

Let $V$ be a compact Calabi–Yau manifold, and let $Z\subset V$ be a smooth ample divisor. Set $U=V\setminus Z$, which is a Weinstein manifold. Let $\mathrm{Fuk}^{w}(U)$ be the graded wrapped Fukaya category and let $\mathrm{Fuk}^{c}(U)$ be the subcategory generated by objects supported on compact Lagrangians. Lekili–Ueda's conjecture. There is an equivalence

$$\mathrm{Fuk}^{w}(U)/\mathrm{Fuk}^{c}(U)\simeq \mathrm{Fuk}(Z).$$

This predicts that the Fukaya category of the ample divisor is recovered from the wrapped category of its complement after quotienting compactly supported objects; it is presented as a conjectural relation to the work of Lekili and Ueda.